To determine the orbital period of the satellite, we can use Kepler's third law, which relates the orbital period (T) of a satellite to the radius (r) of its circular orbit. The orbital period is √((4π² / 8.34 m/s²) * r).
Kepler's third law can be stated as:
T² = (4π² / GM) * r³
where G is the gravitational constant and M is the mass of the Earth.
In this case, we are given the acceleration due to gravity (g) at the location of the satellite, which is related to the gravitational constant and the mass of the Earth by the equation:
g = GM / r²
Rearranging the equation, we can solve for GM:
GM = g * r²
Substituting this expression for GM into Kepler's third law equation:
T² = (4π² / (g * r²)) * r³
Simplifying:
T² = (4π² / g) * r
Taking the square root of both sides:
T = √((4π² / g) * r)
Now we can substitute the given value of g and solve for T:
T = √((4π² / 8.34 m/s²) * r)
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Star A has a temperature of 9,000 K. How much energy per second (in J/s/m2 ) does it radiate onto a square meter of its surface?
If the temperature of Star A decreases by a factor of 2, the energy will decrease by a factor of _____.
Star B has a temperature that is 2 times higher than Star A. How much more energy per second (compared to Star A) does it radiate onto a square meter of its surface?
Part 1 of 4
The energy of a star is related to its temperature by
E = T4
where = 5.67 ✕ 10−8 J/s/m2/K4.
Part 2 of 4
To determine how much energy Star A is radiating, we just plug in the temperature to solve for EA.
EA = J/s/m2
3.72 × 10⁸ J This much energy is radiated onto a square meter of its surface. By a factor of 16, the energy will decrease when the temperature decreases by a factor of 2. When the temperature is double the energy is given by 5.95 ×10⁹J
1) To calculate the energy per second radiated by Star A onto a square meter of its surface, we can use the Stefan-Boltzmann law:
E = σ × T⁴
where E is the radiant power (energy per second),
σ is the Stefan-Boltzmann constant (approximately 5.67 × 10⁻⁸ W/m²K⁴), and T is the temperature in Kelvin.
For Star A with a temperature of 9,000 K,
E₁ =5.67 × 10⁻⁸ × (9,000)⁴
E₁= 3.72 × 10⁸ J
(E₁) / (E₂) = (T₁⁴) / (T₂⁴)
In this case, the old temperature is 9,000 K, and the new temperature, is9,000 K / 2 = 4,500 K.
(E₁) / (E₂) = (4,500⁴) / (9,000⁴)
By a factor of 16, the energy will decrease when the temperature decreases by a factor of 2.
2) When the temperature is double the energy is as follows,
E = σ × T⁴
E₁ =5.67 × 10⁻⁸ × (18,000)⁴
E₁ = 5.95 ×10⁹J
when the temperature is double the energy is given by 5.95 ×10⁹J
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A laser pulse with wavelength 352 nm contains 4.32 mJ of energy. How many photons are in the laser pulse?
The number of photons in the laser pulse is approximately 2.559 × 10^19 photons.
To calculate the number of photons, we use the equation relating energy and wavelength of a single photon. First, we convert the given energy of the laser pulse from millijoules to joules. Then, using Planck's constant and the speed of light, we calculate the energy of a single photon based on the given wavelength. Finally, we divide the total energy of the pulse by the energy of a single photon to obtain the number of photons. In this case, the number of photons in the laser pulse is approximately 2.559 × 10^19 photons.
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Using one 2 [kΩ] resistor and two 10 [kΩ] resistors, construct the inverting amplifier to achieve 2.5-times amplification of the input voltage. Draw the circuit with the resistors and the op-amp. Show that the circuit provides 2.5-times amplification of input voltage.
The inverting amplifier to achieve 2.5-times amplification of the input voltage. the circuit provides a 2.5-times amplification of the input voltage, as the output voltage (Vout) is equal to -5 times the input voltage (Vin).
To construct an inverting amplifier with a 2.5-times amplification using resistors, you can use the following circuit configuration:
R1 = 2kΩ
|
Vin ---|---Rf = 10kΩ--- Vout
|
R2 = 10kΩ
|
GND
In this circuit, Vin represents the input voltage, Vout is the amplified output voltage, R1 is a 2kΩ resistor, Rf is a 10kΩ resistor (feedback resistor), R2 is a 10kΩ resistor, and GND represents the ground.
To show that the circuit provides a 2.5-times amplification of the input voltage, we can analyze the gain of the circuit.
The gain (A) of an inverting amplifier is given by the equation:
A = - (Rf / R1)
In this case, Rf = 10kΩ and R1 = 2kΩ, so:
A = - (10kΩ / 2kΩ) = -5
The negative sign indicates that the output voltage is inverted compared to the input voltage.
Since the desired amplification is 2.5 times, we can calculate the output voltage (Vout) in terms of the input voltage (Vin):
Vout = A * Vin = -5 * Vin
Therefore, the circuit provides a 2.5-times amplification of the input voltage, as the output voltage (Vout) is equal to -5 times the input voltage (Vin).
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a steady electric current flows through a wire. if 9.0 c of charge passes a particular spot in the wire in a time period of 2.0 s, what is the current in the wire? 4.5 a 18 a 9.0 a 0.22 a if the current is a constant 4.0 a, how long will it take for 14.0 c of charge to move past a particular spot in the wire?
The current in the wire is 4.5 A.
To determine the current, we use the formula I = Q / t, where I represents the current, Q is the charge passing through the wire, and t is the time taken. In this case, we have Q = 9.0 C and t = 2.0 s. Plugging these values into the formula, we get I = 9.0 C / 2.0 s = 4.5 A.
If the current is a constant 4.0 A, we can calculate the time it takes for 14.0 C of charge to move past a particular spot in the wire. Rearranging the formula I = Q / t, we find that t = Q / I. Substituting Q = 14.0 C and I = 4.0 A, we get t = 14.0 C / 4.0 A = 3.5 s. Therefore, it will take 3.5 seconds for 14.0 C of charge to move past the specified spot in the wire.
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in which direction is the electric field on the cylindrical gaussian surface? check all that apply. in which direction is the electric field on the cylindrical gaussian surface?check all that apply. perpendicular to the curved wall of the cylindrical gaussian surface tangential to the curved wall of the cylindrical gaussian surface perpendicular to the flat end caps of the cylindrical gaussian surface tangential to the flat end caps of the cylindrical gaussian surface
The direction of the electric field depends on the specific circumstances and the charge distribution in the system.
In general, the electric field on a Gaussian surface is determined by the distribution of charges within the system.
The electric field lines originate from positive charges and terminate on negative charges. The direction of the electric field is perpendicular to the equipotential surfaces and points towards lower potential for positive charges and away from lower potential for negative charges.
However, without information about the charge distribution or the presence of charges, it is not possible to determine the specific direction of the electric field on the cylindrical Gaussian surface. Additional details or context are needed to accurately determine the direction of the electric field in this particular scenario.
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Meteorology Calculate the saturation mixing ratio
(ws) from the following information and/or
graph below.
w = 8 g kg-1 and RH = 20%
From the information the saturation mixing ratio (ws) is approximately 0.000161 g [tex]kg^-1[/tex]
To calculate the saturation mixing ratio (ws), we need to use the given information of specific humidity (w) and relative humidity (RH). The saturation mixing ratio represents the maximum amount of water vapor the air can hold at a given temperature.
The formula to calculate ws from w and RH is as follows:
ws = w ÷ (1 - w) × RH ÷ 100
Given:
w = 8 g [tex]kg^-1[/tex]
RH = 20%
First, we need to convert w from grams per kilogram to a decimal fraction:
w = 8 ÷ 1000 = 0.008
Now we can substitute the values into the formula:
ws = 0.008 ÷ (1 - 0.008) × 20 ÷ 100
Calculating this expression:
ws = 0.008 ÷ 0.992 × 0.20
ws ≈ 0.000161 g [tex]kg^-1[/tex]
Therefore, the saturation mixing ratio (ws) is approximately 0.000161 g [tex]kg^-1[/tex].
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What is the field strength an object of mass 3. 3g is in to give the object a weight of 0. 96?
Field strength refers to the magnitude of the gravitational field strength or acceleration due to gravity. It is measured in newtons per kilogram (N/kg) and can be denoted by the symbol ‘g.' Field strength plays a vital role in calculating the weight of an object.
Object of mass 3.3g is in to give the object a weight of 0.96By using the formula of weight, we can calculate the field strength of an object. Weight (W) is the product of mass (m) and the acceleration due to gravity (g) of the object.W = m x gWhere,W = 0.96N (weight of the object)M = 3.3g (mass of the object)G = acceleration due to gravityWe know that 1N = 1000gTherefore, 0.96N = 960gUsing the above formula and substituting the given values,960g = 3.3g x gSolving for g, we get,g = 960g / 3.3gg = 290.91 N/kgTherefore, the field strength of an object with a mass of 3.3g that is required to give the object a weight of 0.96N is 290.91 N/kg.For such more question on gravitational
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The field strength experienced by the object is 290.91 m/s².
Explanation:The field strength an object experiences is determined by the gravitational force acting on it. The weight of an object is given by the equation w = mg, where w is the weight, m is the mass of the object, and g is the acceleration due to gravity.
Given that the weight of the object is 0.96 N, and the mass of the object is 3.3 g (or 0.0033 kg), we can use the equation w = mg to find the field strength (g). Rearranging the equation, we have g = w/m = 0.96 N / 0.0033 kg = 290.91 m/s².
So, the field strength experienced by the object is 290.91 m/s².
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Draw T/, characteristic for shunt DC motor, then give one drawback related to this characteristic. 2. Which motor is preferred for driving a heavy load without any fear of obsorbing high current? (series motor or shunt motor). Prove that? 3. If the Electrical Efficiency of DC Generator is 85%, P = 8.5kW. Eg = 250V. Find I 4. What is the wrong of using thin wire in series field winding in DC Generator? 5. The Maximum Power Condition in DC Motors is Ep = V/2. Is that accepted in practice? Why? 6. Series motor should never be started without some mechanical load on it. Give the reason. 7. Describe a transformer that has the same number of turns in primary and secondary side. 8. What is the counter e.m.f. in a transformer? 9. A (250/V2) Volt transformer. If the primary emf is twice the secondary, find K and V2. 10. Draw the vector diagram for a resistive loaded transformer. Assume that the transformer with losses but no winding resistance and no magnetic leakage and (K-1)
One drawback related to the T/, characteristic (torque-speed characteristic) of a shunt DC motor is that it exhibits a decrease in torque as the speed increases beyond the rated speed.
This means that the motor's torque capability decreases at higher speeds, limiting its performance in applications that require high-speed operation.
A series motor is preferred for driving a heavy load without any fear of absorbing high current. In a series motor, the field winding is connected in series with the armature, causing the motor to have high starting torque and the ability to handle heavy loads.
The high armature current characteristic of the series motor allows it to deliver the required torque even under high load conditions.
To find the current (I), we can use the formula: Electrical Efficiency = (Pout / Pin) * 100, where Pout is the output power and Pin is the input power. Since the efficiency is given as 85%,
we can calculate the input power as: Pin = Pout / (Efficiency/100) = 8.5kW / (85/100) = 10kW. Given that Eg (generator voltage) is 250V, we can find the current by dividing the input power by the generator voltage: I = Pin / Eg = 10kW / 250V = 40A.
The use of thin wire in the series field winding of a DC generator can result in higher resistance and increased power losses. This can lead to reduced efficiency, heating of the winding, and a decrease in the overall performance of the generator.
Additionally, the thin wire may not be able to handle the required current and may result in overheating and potential damage.
The condition Ep = V/2, where Ep is the back electromotive force and V is the applied voltage, is not accepted in practice for DC motors. This condition represents the maximum power transfer, but it does not necessarily result in the highest overall efficiency.
In practice, motors are typically operated at a point below the maximum power condition to achieve better efficiency and avoid excessive heating and losses.
Series motors should never be started without some mechanical load on them because they have a tendency to run at dangerously high speeds when unloaded.
Without a mechanical load, the motor can accelerate uncontrollably and may reach speeds that exceed its safe operating limits. This can lead to excessive wear and tear, increased stress on the motor components, and potential damage to the motor.
Given a (250/V2) volt transformer, if the primary emf is twice the secondary voltage, we can set up an equation as follows:
Primary emf = 250/V2
Secondary voltage = V2
Given that the primary emf is twice the secondary voltage:
250/V2 = 2 * V2
Simplifying the equation, we can find the value of V2:
V2^2 = 250/2
V2^2 = 125
V2 = √125
V2 ≈ 11.2V
To find K, we can substitute the value of V2 into the primary emf equation:
Primary emf = 250/V2 = 250/11.2 ≈ 22.3
Therefore, K is approximately 22.3 and V2 is approximately 11.2V.
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how deep can a nuclear sub go
Question 2 Choose the appropriate answer for each option. The key difference between [Select] and [Select] is that, in the former, we cannot control for [Select] and that prevents us from determining if changes happened due to a given treatment or rather due to the influence of other sources. 3 pts Question 2 Choose the appropriate answer for each option. The key difference betweer [Select] the average is that, in the former, we ca the standard deviation. an observational study chance error from determining if change other sources. sampling with replacement the control group 3 pts and [Select] and that prevents us ment or rather due to the influence of D Question 2 Choose the appropriate answer for each option.. The key difference between [Select] is that, in the former, we cannot control for [Select] from determining if changes happened due to a given treatmen other sources. ✓ an [Select] the median the IQR an experiment bias sampling without replacement the treatment group 3 pts D Question 2 Choose the appropriate answer for each option. The key difference between [Select] is that, in the former, we cannot control fo from determining if changes happened du other sources. and [Select] [Select] individual measurements wording problems double-blind designs confounding variables really large observations 3 pts and that prevents us due to the influence of
The key difference between [sampling with replacement] and [sampling without replacement] is that, in the former, we can [control for chance error] and that prevents us from determining if changes happened due to a given treatment or rather due to the influence of other sources.
Hence, the answer is [sampling with replacement, sampling without replacement, control for chance error].Long answer:The term 'sampling' means choosing a sample from a population to obtain data that we can use to draw conclusions about the population. In sampling, we choose a subset of the population, known as the sample. The key difference between sampling with and without replacement is that, in the former, we can control for chance error. When we sample without replacement, we select a unit from the population and then remove it, and we proceed in this manner until we have our desired sample size.
On the other hand, when we sample with replacement, we replace each unit after selecting it before proceeding to the next unit. Because we may select the same unit more than once when we sample with replacement, we may obtain somewhat different results each time we conduct the sampling. This chance error can be controlled for by using the appropriate sampling distribution. Therefore, sampling with replacement allows us to control for chance error that might arise in sampling without replacement and thus provides us with a more accurate estimate of the population parameter we are interested in.
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a water-skier is being pulled by a tow rope attached to a boat. as the driver pushes the throttle forward, the skier accelerates. a 84.6-kg water-skier has an initial speed of 7.5 m/s. later, the speed increases to 12.5 m/s. determine the work done by the net external force acting on the skier.
The work done by the net external force acting on the water-skier is 4230 joules (J).
To determine the work done by the net external force acting on the water-skier, we can use the work-energy theorem. The work done (W) is equal to the change in kinetic energy (ΔKE) of the skier.
The initial kinetic energy (KEinitial) of the skier is given by:
[tex]KE_initial = (1/2) * m * v_initial^2[/tex]
where
m = mass of the skier = 84.6 kg (given)
vinitial = initial speed = 7.5 m/s (given)
The final kinetic energy (KEfinal) of the skier is given by:
[tex]KE_final = (1/2) * m * v_final^2[/tex]
where
vfinal = final speed = 12.5 m/s (given)
The change in kinetic energy (ΔKE) is calculated as:
ΔKE = KEfinal - KEinitial
Δ[tex]KE = (1/2) * m * v_final^2 - (1/2) * m * v_initial^2[/tex]
Substituting the given values:
ΔKE = (1/2) * 84.6 kg * [tex](12.5^2 - 7.5^2)[/tex]
Simplifying:
ΔKE = (1/2) * 84.6 kg * (156.25 - 56.25)
ΔKE = (1/2) * 84.6 kg * 100
ΔKE = 4230 [tex]kgm^2/s^2[/tex]
The work done by the net external force acting on the skier is equal to the change in kinetic energy:
W = ΔKE = 4230 [tex]kgm^2/s^2[/tex]
Therefore, the work done by the net external force acting on the water-skier is 4230 joules (J).
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The two figures below are similar. Find the value of X
Two identical short dipole antennas are driven in phase with each other with equal strength and emit readiation at a wavelength of 1 = 0.1 meters. One antenna is oriented in the y-direction and is located at (x,y,z) = (0,0,0). The other antenna is oriented in the z-direction and is located at (x,y,z) = (0,0,0) where d > 0. = = What is the smallest value of d for which the radiated far-field at a point (x,y,z) = (xo,0,0), Xo>> d, and 2, is circularly polarized? What happens to the polarization if d is now doubled?
The smallest value of d for circular polarization is determined by having a distance of ±1 from the antennas to the observation point (xo,0,0). If d is doubled, the polarization becomes more elliptical, and the circular polarization is no longer achieved.
To determine the smallest value of d for which the radiated far-field at point (x,y,z) = (xo,0,0) is circularly polarized, we need to consider the phase difference between the electric fields of the two antennas at that point.
When the two antennas are driven in phase, the electric field components from each antenna add up. For circular polarization, we want the electric field components to have a phase difference of ±90 degrees (quarter wavelength) and equal magnitudes.
Given that the wavelength λ = 0.1 meters, the phase difference Δφ should be ±90 degrees, or ±π/2 radians.
In the far-field region, the electric field component (Ey) from the y-oriented antenna and the electric field component (Ez) from the z-oriented antenna can be calculated as:
Ey = (k * I * l / 2π) * sin(θ) / r (in y-direction)
Ez = (k * I * l / 2π) * cos(θ) / r (in z-direction)
Where:
k = 2π / λ (wavenumber)
I = current in the antenna
l = length of the antenna
θ = angle between the observation point and the z-axis
r = distance from the antennas to the observation point
Since we are interested in the point (x,y,z) = (xo,0,0), the angle θ is 90 degrees. Thus, sin(θ) = 1 and cos(θ) = 0.
For circular polarization, we want the ratio of Ey and Ez to be constant and equal to j = √(-1) (complex number).
Ey / Ez = j
Substituting the expressions for Ey and Ez, we have:
(k * I * l / 2π) / (k * I * l / 2π * r) = j
Simplifying, we find:
1 / r = j
To have a circularly polarized far-field at (xo,0,0), the distance r from the antennas to that point should be equal to ±1.
Now, let's consider the scenario where d is doubled. The z-oriented antenna is now located at (x,y,z) = (0,0,2d). We need to calculate the new distance r' from the antennas to the observation point (xo,0,0).
Using the Pythagorean theorem, we can find r' as:
r' = sqrt((xo)^2 + (2d)^2)
If we compare r' with the original distance r, we can see that r' is greater than r. As the distance from the antennas to the observation point increases, the field from the z-oriented antenna becomes weaker compared to the field from the y-oriented antenna. This results in a change in the polarization state.
If we double the value of d, the polarization will become more elliptical rather than circular. The ellipticity of the polarization will increase, and it will deviate further from circular polarization.
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A 16-year-old employee working for Southern Virginia College's (SVC) bookstore during the summer months is helping prepare for Fall sales. It's a good way to make extra money, and the teen is saving for a car.
Books from one supplier are shipped to the SVC bookstore in large crates equipped with rope handles on all sides. On one occasion, the teen momentarily pulled with a force of 713 N at an angle of 35.8° above the horizontal to accelerate a 114-kg crate of books. The coefficient of friction between the crates and the vinyl floor is 0.541.
Determine the acceleration experienced by the crate in m/s2. Use the approximation g ≈ 10 m/s2.
Answer: ___________ m/s2 (rounded to the hundredths or thousandths place)
The acceleration experienced by the crate is approximately 0.844 m/s
How to solve for the accelerationWeight of the crate:
Weight = mass × acceleration due to gravity
Weight = 114 kg × 10 m/s^2
Weight = 1140 N
Force of friction:
Force of Friction = coefficient of friction × normal force
Force of Friction = 0.541 × 1140 N
Force of Friction ≈ 616.74 N
Net force:
Net Force = Applied Force - Force of Friction
Net Force = 713 N - 616.74 N
Net Force ≈ 96.26 N
Acceleration:
Acceleration = Net Force / mass
Acceleration = 96.26 N / 114 kg
Acceleration ≈ 0.844 m/s
Therefore, the acceleration experienced by the crate is approximately 0.844 m/s
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a 20-cm -radius ball is uniformly charged to 82 nc . for help with math skills, you may want to review: volume calculations for a sphere for general problem-solving tips and strategies for this topic, you may want to view a video tutor solution of charges on a cell membrane.what is the electric field strength at points 5, 10, and 20 cm from the center? express your answers in newtons per coulomb separated by commas.
The electric field strength at points 5 cm, 10 cm, and 20 cm from the center of a uniformly charged ball with a radius of 20 cm and a charge of 82 nC is approximately 1.653 N/C, 0.413 N/C, and 0.103 N/C, respectively.
To calculate the electric field strength at these points, we can use Coulomb's law, treating the ball as a point charge located at its center. By applying the formula E = k * (q / r^2), where E represents the electric field strength, k is the electrostatic constant, q is the charge on the ball, and r is the distance from the center, we can compute the values.
For the first point at 5 cm from the center, the electric field strength is approximately 1.653 N/C. Similarly, at 10 cm from the center, the electric field strength is approximately 0.413 N/C. Lastly, at 20 cm from the center, the electric field strength is approximately 0.103 N/C. These values represent the strength of the electric field at each specified distance from the center of the charged ball.
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A coaxial cable with an inner diameter 12.7mm and an outer diameter 31.75mm is filled with air. The breakdown strength of air is 30kV/cm. The frequency of TEM wave f=9.375GHz. Determine the maximum power handling capacity of the transmission line.
The maximum power handling capacity of the transmission line is approximately 46.33 kW.
To determine the maximum power handling capacity of the transmission line, we need to calculate the maximum electric field strength inside the coaxial cable, taking into account the breakdown strength of air and the operating frequency.
The breakdown strength of air is given as 30 kV/cm, which is equivalent to 3 kV/mm.
First, we need to calculate the electric field intensity (E) inside the coaxial cable. The electric field intensity can be determined using the formula:
E = V / d
where V is the voltage and d is the distance between the inner and outer conductors.
The distance between the inner and outer conductors is half of the difference between their diameters:
d = (31.75 mm - 12.7 mm) / 2 = 9.525 mm = 0.9525 cm
Next, we calculate the voltage (V) using the formula:
V = E * d = 3 kV/mm * 0.9525 cm = 2.8575 kV
Now, we can calculate the maximum power handling capacity of the transmission line using the formula:
P = (E^2 * r * pi * f) / 2
where E is the electric field intensity, r is the radius of the inner conductor (12.7 mm / 2 = 6.35 mm = 0.635 cm), and f is the frequency (9.375 GHz).
Plugging in the values:
P = (E^2 * r * pi * f) / 2 = (2.8575 kV)^2 * 0.635 cm * pi * 9.375 GHz / 2 = 46.33 kW
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if the length of the wire having resistance 2 ohm , gets thrice and area gets half then find out its new resistance
Answer:
R = ρ L / A where R is resistance of wire
R2 / R1 = L2 A1 / (L1 * A2)
R2 / R1 = (L2 / L1) * (A1 / A2) = 3 * 2 = 6
R2 = 6 * 2 = 12 Ω
what can a digger do to keep the ball from going out of bounds? a. use two open, flat palms tilted upward and backward. b. use the wrist area to contact the ball and reverse the hands. c. use two cupped hands and contact the ball at a 45-degree angle. d. use the palm of one hand to make contact with the ball and spike it underhand.
A digger should employ option c. use two cupped hands and contact the ball at a 45-degree angle. This lets the digger hit their goal. The digger controls and stays in bounds using cupped hands.
To keep the ball from going out of bounds, a digger can use option (c) - use two cupped hands and contact the ball at a 45-degree angle. When digging a ball, employing two cupped hands provides a wider surface area to make contact with the ball, enhancing the possibilities of controlling its trajectory. This is because there is more surface area to make contact with the ball.
The digger can keep the ball in play and prevent it from going out of bounds by making contact with the ball at an angle of 45 degrees and directing it upwards and towards their intended goal. This keeps the ball from going out of bounds. Because cupped hands aid to absorb impact and create a more regulated rebound, this technique enables superior control and precision. This is because the hands are cupped together. In volleyball, a typical and effective strategy for successfully digging the ball and maintaining play is to position both hands at a 45-degree angle while cupping them together.
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A set of data that has poor accuracy and poor precision is most likely the result of many
blank errors.
A set of data that has poor accuracy and poor precision is most likely the result of many systematic errors.
Systematic errors are errors that occur consistently and predictably in the same way in each measurement. The result of these errors is biased data that leads to poor accuracy and precision.Accuracy is how close the data is to the true value, while precision is how close the data is to each other.
Poor accuracy means that the data is far from the true value, while poor precision means that the data has a lot of variation and is not consistent in its measurements. A set of data can have poor accuracy and precision if the data is affected by a systematic error. A systematic error is caused by a consistent bias in the measurement, such as an instrument that is calibrated incorrectly or a scale that consistently overestimates or underestimates weight.
Systematic errors can be corrected by identifying and eliminating the source of the error. It is important to identify the type of error that is causing the inaccuracy and imprecision of the data, as different types of errors require different methods of correction.
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Which of these sources are used to generate electrical energy in power plants? Check all that apply.
coal
natural gas
biodiesel
nuclear reactions
wind
batteries
water
Answer:
all but biodeisel and batteries
Explanation:
well batteries are used to STORE energy not generate it
Label the following statements as True (T) or False (F) (1 mark each) a) CARS spectra contain 3 N−6 bands more than Stokes Raman spectra b) In THz spectroscopy, only very high energy photons are used c) DRIFT spectroscopy is more useful than FTIR for studying soil samples because it more effectively collects the diffusely reflected light d) Rayleigh scattering is an inelastic process e) Raman microscopy using visible light has worse resolution than infrared microscopy
The answer of the following statements is, a) False, b) False, c) True, d) False, and e) False.
a) False (F) - CARS spectra do not contain 3N-6 bands more than Stokes Raman spectra. The number of bands in CARS spectra is the same as in Stokes Raman spectra, which is N.
b) False (F) - In THz spectroscopy, low-energy photons in the terahertz frequency range are used. It is not limited to very high energy photons.
c) True (T) - DRIFT spectroscopy is more useful than FTIR for studying soil samples because it effectively collects the diffusely reflected light. Soil samples exhibit high scattering and absorption, making DRIFT spectroscopy advantageous for such analysis.
d) False (F) - Rayleigh scattering is an elastic process where the scattered light has the same energy (frequency) as the incident light. Inelastic scattering processes, such as Raman scattering, involve a shift in energy.
e) False (F) - Raman microscopy using visible light generally has better resolution than infrared microscopy. Visible light has a shorter wavelength, allowing for higher spatial resolution and sharper imaging compared to infrared microscopy.
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4. a 1.0-kilogram mass gains kinetic energy as it falls freely from rest a vertical distance, d. how far would a 2.0 kilogram mass have to fall freely from rest to gain the same amount of kinetic energy? (a) d (b) 2d (c) d/2 (d) d/4
The 2.0-kilogram mass would have to fall freely from rest a vertical distance of d/2 to gain the same amount of kinetic energy as the 1.0-kilogram mass falling a distance of d.
Hence, the correct option is C.
The amount of kinetic energy gained by a falling object depends on its mass and the vertical distance it falls. The kinetic energy gained by an object falling freely from rest can be calculated using the equation:
KE = m * g * d
Where:
KE is the kinetic energy gained
m is the mass of the object
g is the acceleration due to gravity
d is the vertical distance fallen
In this scenario, we are comparing a 1.0-kilogram mass falling a vertical distance, d, to a 2.0-kilogram mass falling a certain distance to gain the same amount of kinetic energy.
Let's assume the vertical distance fallen by the 2.0-kilogram mass is represented by d'.
Using the equation for kinetic energy, we can write the following relationship:
(m1 * g * d) = (m2 * g * d')
Substituting the given values, we have:
(1.0 kg * 9.8 m/[tex]s^{2}[/tex] * d) = (2.0 kg * 9.8 m/[tex]s^{2}[/tex] *d')
Simplifying the equation, we find:
d = 2 * d'
Dividing both sides of the equation by 2, we get:
d/2 = d'
Therefore, the 2.0-kilogram mass would have to fall freely from rest a vertical distance of d/2 to gain the same amount of kinetic energy as the 1.0-kilogram mass falling a distance of d.
Hence, the correct option is C.
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What is meant by the term "Wind Shear" and how does it impact the output energy potential of a wind turbine.
b) If Cp = 4a (1-a)2 , using differentiation, derive the maximum value of Cp and under what conditions can this maximum value be achieved?
a) Wind shear, caused by variations in wind speed and direction with height, can impact a wind turbine's energy output by creating turbulent and unstable wind conditions that make energy extraction less efficient.
b) The maximum value of Cp for the given equation is obtained when a = 1/3.
a) Wind shear refers to the variation in wind speed and direction with height. It is caused by factors such as friction with the ground and atmospheric conditions. Wind shear can impact the output energy potential of a wind turbine because it affects the amount of kinetic energy available in the wind. Strong wind shear can result in turbulent and unstable wind conditions, making it more challenging for the wind turbine to extract energy efficiently.
b) To derive the maximum value of Cp using differentiation, we start with Cp = 4a(1-a)². Let's differentiate Cp with respect to a:
dCp/da = 4(1-a)² - 8a(1-a)
To find the maximum value of Cp, we set dCp/da = 0 and solve for a:
4(1-a)² - 8a(1-a) = 0
Expanding and simplifying the equation:
4 - 4a - 8a + 8a² - 8a² = 0
Combining like terms:
-12a + 4 = 0
Solving for a:
12a = 4
a = 4/12
a = 1/3
Therefore, the maximum value of Cp can be achieved when a = 1/3.
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Amy decided to walk up the bleachers at the Sorilla Stadium. She walked up 43 rows of bleachers, which are each 2 feet high, in 4 minutes. If Amy weighs 110 lbs, what was her average power expended (in watts)? [2 pts] (Hint: Watts = Joules per second (W=J/s), 1 Joule = 1 Newton-meter (J = N*m) and 1 Newton is equal to 1 kg * m/s2) ?
Amy has to run 15.56 hours to expend one kWh of energy.
Work done by Amy = weight × no. of rows × height × (g),
Let's assume the weight of Amy is 60 kg.
Work done = 60 × 43 × 29.8
w = 15423.24 joule
Power need = work done / time
Power need = 64.26 watt
64.26 watt × time(h) = 1000kw-h
t = 1000/64.26 = 15.56hrs
Amy has to run 15.56 hours to expend one kWh of energy.
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A current distribution gives rise to the vector magnetic potential A=x 2
yax+y 2
xay−4xyzaz Wb/m. Calculate the flux through the surface defined by z=1,0≤x≤1,−1≤y≤4 Show all the steps and calculations, including the rules.
The flux through the surface defined by z = 1, 0 ≤ x ≤ 1, -1 ≤ y ≤ 4 is 11 Weber (Wb).
To calculate the flux through the surface defined by z = 1, 0 ≤ x ≤ 1, -1 ≤ y ≤ 4, we can use the surface integral of the magnetic field. The magnetic field (B) can be derived from the vector magnetic potential (A) using the relationship:
B = ∇ × A
Let's calculate the components of the magnetic field (Bx, By, Bz) by taking the curl of the given vector magnetic potential (A):
Bx = ∂A_z/∂y - ∂A_y/∂z
= (-4xz) - (2x)
= -4xz - 2x
By = ∂A_x/∂z - ∂A_z/∂x
= 0 - (-4yz)
= 4yz
Bz = ∂A_y/∂x - ∂A_x/∂y
= (2y) - (2y)
= 0
Since Bz = 0, the magnetic field has no component along the z-axis, and the flux through the surface will only be determined by the x and y components of the magnetic field.
The flux (Φ) through the surface can be calculated using the surface integral:
Φ = ∫∫ B · dS
Where B · dS is the dot product of the magnetic field and the surface area vector, and the integral is taken over the surface defined by z = 1, 0 ≤ x ≤ 1, -1 ≤ y ≤ 4.
The surface area vector, dS, is given by dS = dx dy in this case.
Now, let's calculate the flux step by step:
Φ = ∫∫ B · dS
= ∫∫ (Bx dx dy + By dx dy) (since Bz = 0)
We need to set the limits of integration based on the given surface:
0 ≤ x ≤ 1
-1 ≤ y ≤ 4
Φ = ∫[0,1] ∫[-1,4] (Bx + By) dx dy
Substituting the values of Bx and By we derived earlier:
Φ = ∫[0,1] ∫[-1,4] (-4xz - 2x + 4yz) dx dy
Now, let's integrate with respect to x first:
∫[-4xz - 2x + 4yz] dx = [-2x^2z - x^2 + 4xyz] | [0,1]
= (-2z - 1 + 4yz) - (0 - 0)
= -2z - 1 + 4yz
Now, we integrate with respect to y:
Φ = ∫[-2z - 1 + 4yz] dy = [-2yz - y + 2y^2z] | [-1,4]
= (-8z - 4 + 8z) - (-2z + 1 + 2z)
= 6z + 5
Finally, we substitute the value z = 1 (as specified in the surface equation):
Φ = 6(1) + 5
= 11
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A photon has a frequency of 8.73 × 10⁸ Hz. What is the energy of
this photon in Joules? (h = 6.626 × 10⁻³⁴ J • s)
The energy of a photon in joule with a given frequency of 8.73 × 10⁸ Hz is *4.59 × 10⁻¹⁹ J*.
The energy of a photon can be calculated using the formula: E = h * f, where E represents energy, h is Planck's constant (6.626 × 10⁻³⁴ J • s), and f is the frequency of the photon. By substituting the given values into the formula, we can calculate the energy as follows: E = (6.626 × 10⁻³⁴ J • s) * (8.73 × 10⁸ Hz) E = 5.77 × 10⁻²⁵ J • Hz E ≈ 4.59 × 10⁻¹⁹ J Therefore, the energy of the photon is approximately 4.59 × 10⁻¹⁹ J.
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A long shunt compound generator supplies a load at 250V. The load consists of five motors each drawing 60A and a lighting load of 250 lamps at 100W each. The armature, series field and shunt field resistances are 0.01, 0.02 and 752 respectively. Find (i) load current (ii) armature current (iii) emf generated. Repeat the same problem for short shunt connection. 6. During Swinburne's test a 250V DC machine was drawing 3A from the 250Vsupply. The resistances are 250 2 and 0.2 2. Find the constant loss of the machine. Also find the efficiency of the machine when it is delivering a 20A at 250V.
The calculations remain the same, except that the shunt field resistance (rs) is considered instead of the series field resistance (rp).
(i) To find the load current in the long shunt compound generator, we need to calculate the total current drawn by the load. The load consists of five motors each drawing 60A and 250 lamps at 100W each.
Total current drawn by motors = 5 motors * 60A = 300A
Total current drawn by lamps = (250 lamps * 100W) / 250V = 100A
Total load current = Current drawn by motors + Current drawn by lamps
= 300A + 100A
= 400A
(ii) The armature current in the generator is equal to the load current. Therefore, the armature current is 400A.
(iii) To find the generated emf of the long shunt compound generator, we can use the equation:
E = V + Ia(ra + rp)
where E is the generated emf, V is the load voltage, Ia is the armature current, ra is the armature resistance, and rp is the series field resistance.
Given:
V = 250V
Ia = 400A
ra = 0.01 ohms
rp = 0.02 ohms
E = 250V + 400A * (0.01 ohms + 0.02 ohms)
E = 250V + 400A * 0.03 ohms
E = 250V + 12V
E = 262V
Therefore, the emf generated by the long shunt compound generator is 262V.
For the short shunt connection, the calculations remain the same, except that the shunt field resistance (rs) is considered instead of the series field resistance (rp). The value of rs is not provided in the question, so the calculation cannot be performed without that information.
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Find the following quantity if v = 3i - 4j+5k and w= -5i+2j-2k. 5v + 3w ¹=i++) 5v +3w= (Simplify your answer.)
To find 5v + 3w, we need to substitute the given values of vectors v and w. Let's substitute those values.v = 3i - 4j + 5kw = -5i + 2j - 2k
So, 5v + 3w can be calculated as follows:5v + 3w = 5(3i - 4j + 5k) + 3(-5i + 2j - 2k) Multiply each component of the vectors with the scalar values that they are being multiplied by.5v + 3w = (15i - 20j + 25k) + (-15i + 6j - 6k)Then, we need to add like terms to simplify it.
5v + 3w = 15i - 15i - 20j + 6j + 25k - 6k Simplify the equation by combining the like terms. We can ignore the terms that cancel out.5v + 3w = -14j + 19k Hence, the long answer and explanation to the problem is 5v + 3w = -14j + 19k.
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Capella, the brightest star in Auriga has a luminosity 180 bigger than the Sun and a surface temperature of 6500K. The apparent visual magnitude of Capella is m=0.08 and the absolute magnitude is M= -0.48. Calculate how big is Capella's radius in comparison with our Sun. Sun temperature is 5800K
The radius of Capella is 1.9 times bigger than the radius of the Sun.
Using the formula:
L = 4πR²σT⁴
Where L is the luminosity, R is the radius, σ is the Stefan-Boltzmann constant, and T is the temperature.
The values for the Sun as L(sun), R(sun), and T(sun), and the values for Capella as L(Capella), R(Capella), and T(Capella).
(L(capella) = 180 × L(sun))
The temperature of Capella is 6500 K,
180 × L(sun) = 4πR(capella)²σT(capella)⁴
L(sun) = 4πR(sun)²σT(sun)⁴
180 × L(sun) = 4πR(capella)²σT(capella)⁴
R(capella)² = 180 × L(sun) / (4πσT(capella)⁴)
R(capella) = √180 × L(sun) / (4πσT(capella)⁴)
(R(capella)/ R(sun) = (√180 × L(sun) / (4πσT(capella)⁴)) / R(sun)
(R(capella)/ R(sun) = 1.9
Therefore, the radius of Capella is 1.9 times bigger than the radius of the Sun.
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Physical Science B - Accommodated Final
6) The gravitational force of a lunar rover is 1,607.2 Newtons on Earth. What will the rover’s gravitational force be on the Moon? On Earth, g = 9.8m/s2.
On the Moon, g = 1.62 m/s2.
a. 265.7 n
b. 2,603.7 n
7) Which sentence best describes how a self-directed learner might investigate gravity?
a. She would think of a way to test the effect of gravity, develop a plan, and carry out the investigation on her own.
b. She would only follow her teacher’s instructions for testing the effects of gravity.
8) Which sentence best describes a self-directed learner?
a. She uses her own initiative to set learning goals, find resources, and plan how to carry out investigations.
b. She rushes through a project very quickly.
9) Which student is using innovative problem-solving to investigate potential energy and kinetic energy?
a. Lisa thinks about ways that potential energy and kinetic energy occur in her own life, chooses one, and designs a demonstration to show the relationship between the two kinds of energy.
b. Pedro researches potential and kinetic energy at the library and writes a report on the relationship between them.
10) How much more kinetic energy does a 5-kilogram bowling ball have when it is rolling at 7 meters per second than when it is rolling at 5 meters per second? Kinetic Energy = 1/2 x mass x velocity^2
a. 60j
b. 10j
Physical Science B - Accommodated Finalb. 10jPhysical Science is the branch of natural science that deals with matter, energy, and their interactions. It can be divided into two branches: Chemistry and Physics. Both of these disciplines work together to study the physical world.
The study of matter, its structure, and properties is known as Chemistry. Physics, on the other hand, investigates the fundamental principles that govern the physical world and the relationships between matter and energy.In Physical Science, learners study topics such as motion and force, energy and energy transfer, wave properties and behavior, sound and light, and matter and its properties. Learners learn the difference between physical and chemical changes in matter, how to identify and classify elements, and the impact of energy on matter. In addition, learners explore the laws of motion, electricity, and magnetism.Physical science can be related to our daily lives in many ways. For example, the principles of physical science are used in the design and manufacture of everyday objects such as cars, buildings, and household appliances. The principles of physical science are also used in the field of medicine to develop new treatments and cures for diseases and injuries.In conclusion, Physical science plays a critical role in our lives and the world around us. It allows us to explore the universe and provides us with the knowledge we need to create and innovate. Its influence is felt in all areas of our lives and will continue to be an important area of study in the future.For such more question on motion
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