Answer: I think D. Mass!
Explanation: I hope this helps and I hope everyone has a good day/Friday&weekend^^
which of the following is not a characteristic of the outer planets? group of answer choices they all have rings. their orbits are separated by relatively large distances. they have very few, if any, satellites. they are all large balls of gas. they are primarily made of hydrogen and helium.
The correct answer is they are all large balls of gas. The outer planets also have rings, their orbits are separated by relatively large distances, and they have numerous satellites.
The outer planets are not all large balls of gas. Instead, the outer planets are composed mostly of gas and ice, with the four giant planets being composed mostly of hydrogen and helium. The outer planets are composed of a variety of materials, including rocks and ice, and are not all large balls of gas. They are mostly composed of a large, rocky core surrounded by a thick atmosphere of gas. Unlike the inner planets, which are solid, the outer planets are mostly composed of gas and lack a solid surface. These gas giants are much larger than the inner planets, with enormous gravitational fields and strong magnetic fields. They also have numerous satellites and rings of dust, ice, and rock orbiting them.
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two children with masses of 22 kg and 38 kg are sitting on a balanced seesaw. if the heavier child is sitting 0.45 m from the center, at what distance from the center is the lighter child sitting?
A seesaw is one type of lever, and it features a long beam attached to a pivot known as the fulcrum. The beam drops to the ground as soon as you sit on one side of it and put weight on one of its ends.
is the distance from the center is the lighter child sitting.
What is the balanced seesaw?The seesaw maintains its balance if the total torques that drive it to revolve in one direction—clockwise—equal the total torques that cause it to rotate in the opposite—counterclockwise. For an object at rest with no net forces acting on it, this is analogous to Newton's First Law.
This is due to the weight of your body being pulled downward by the force of gravity as well as the beam.
Two children with masses of 22 kg and 38 kg are sitting on a balanced seesaw, the heavier child is sitting 0.45 m,
the force by both, as shown below,
the distance as the seesaw is in equilibrium,
Therefore, is the distance from the center is the lighter child sitting.
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3. The timeline below shows the sequence of events leading to the
Constitutional Convention. (H)
March 1781 Sept. 1783 Aug. 1786 Sept.1786 May 1787
Which conclusion can be drawn from the timeline?
A. Americans realized their first national government was not strong enough.
B. Most Americans felt the national government under the Articles of
Confederation was too strong.
C. Shays’ Rebellion had no influence on the decision to strengthen the
national government.
D. The new government was unable to negotiate a peace with Britain.
The conclusion that can be drawn from the timeline is that Americans realized their first national government was not strong enough.
The timeline shows that from March 1781 to September 1783, the United States was fighting for its independence from Great Britain, and it was during this time that the Articles of Confederation were adopted as the first national government. However, by August 1786, there were clear signs that the Articles of Confederation were not strong enough to meet the needs of the new nation. This led to the calling of the Constitutional Convention in May 1787, where the Constitution of the United States was written to establish a stronger national government that could better serve the needs of the new nation.Therefore, option A is the correct conclusion that can be drawn from the timeline.
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A leaky faucet drips once every 1.5 seconds into the center of a meter-wide circular sink full of water. Once the drop strikes, it starts a ripple that travels at 20 cm/s toward the sink's edge.
a) How many circular wave fronts will fit in the sink?
b) Each drop has a mass of 0.2g, and the faucet is 20cm above the water surface. If the energy of each drop is conserved in the wave it creates, how much energy does each drop deliver to the edge of the sink?
c) Power is a measure of how quickly energy is delivered. Its unit is a Watt, where W-J/s. How much power is the leaky faucet providing?
d) Find the power delivered per meter of the sink's circumference.
e) Now imagine the sink has a diameter of 5 meters. Find the new power, and the new power per meter circumference. How have these values changed?
A) The number of circular wave fronts that will fit in the sink will depend on the size of the sink. If the sink is 1 meter wide, then the circumference of the sink is approximately 3.14 meters.
What is wave?A wave is a disturbance that propagates through space or some material medium, such as air or water, with or without an accompanying transfer of energy. In physics, a wave is an oscillation accompanied by a transfer of energy that travels through a medium or space.
Each wave front travels at a speed of 20 cm/s, it will take approximately 3.14 seconds for a wave front to travel around the entire sink once. Therefore, the number of wave fronts that will fit in the sink will be 1.5/3.14, or 0.48 wave fronts.
b) To calculate the energy delivered to the edge of the sink, we must first calculate the kinetic energy of the drop. The kinetic energy of the drop is equal to [tex]0.5 \times mass \times velocity^2[/tex], or [tex]0.5 \times mass \times velocity^2[/tex] = 2J Since the energy of each drop is conserved in the wave it creates, each drop will deliver 2 J of energy to the edge of the sink.
c) The power provided by the leaky faucet is equal to the total energy of the drop divided by the time it takes for the drop to reach the edge of the sink:[tex]2 J/1.5 s = 1.33 W.[/tex]
d) The power delivered per meter of the sink's circumference is equal to the total power provided by the faucet divided by the circumference of the sink: [tex]1.33 W/3.14 m = 0.424 W/m.[/tex]
e) The power of the leaky faucet with a 5 meter diameter sink is 6.7 W, and the power per meter circumference is 1.34 W/m. The power has increased by a factor of 5, and the power per meter circumference has increased by a factor of 3.2.
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how to find how much power of earth's gravitational field is exerting on an object with it's mass and how high above the ground
Newton’s universal law of gravitation: F = Gm1m2/r2,Explanation: To understand why the value of g is so location dependent, we will use the two equations above to derive an equation for the value of g.
What is the power of earth's gravitational field?First, both expressions for the force of gravity are set equal to each other.Now observe that the mass of the object - m - is present on both sides of the equal sign.
Thus, m can be cancelled from the equation. This leaves us with an equation for the acceleration of gravity. F = Gm1m2/r2,
The above equation demonstrates that the acceleration of gravity is dependent upon the mass of the earth (approx. 5.98x1024 kg) and the distance (d) that an object is from the centre of the earth.
If the value 6.38x106 m (a typical earth radius value) is used for the distance from Earth's centre, then g will be calculated to be 9.8 m/s2. And of course, the value of g will change as an object is moved further from Earth's centre.
For instance, if an object were moved to a location that is two earth-radii from the center of the earth - that is, two times 6.38x106 m - then a significantly different value of g will be found.
Therefore, at twice the distance from the centre of the earth, the value of g becomes 2.45 m/s2.
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the electrostatic force of attraction between two charged objects is f. what would be the force between the objects if the charge on one object was doubled and the charge on the other object was tripled?
If the charge on one object was doubled and the charge on the other object was tripled then the electrostatic force of attraction between the two charged object will increased by a factor of 6.
The electrostatic force of attraction F between two bodies of charges Q and q is given by the relation,
F = KQq/r²
r is the distance between them.
Now, letter say that the charge on one object was doubled and the charge on the other object was tripled, so, we can write,
Q' = 3Q and q = 2q,
Now, the new force of attraction,
F' = K(3Q)(2q)/r²
Putting F = KQq/r²,
F' = 6F
So, the new force of attraction between the two bodies will be increased by 6 times.
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on still water, olive can paddle her kayak 5 m / s . she wishes to cross a river which flows east at 2 m / s . if olive is standing on the south bank, and would like to reach a point directly across the river on the north bank, at what angle upstream (west of north) should she point her kayak?
Olive should position her kayak at a 21.5 degree angle upstream (west of north).
What does physics mean by downstream vs. upstream?One of the variations is when the boat travels downstream in the same direction as the river. We refer to this as the downstream motion. However, we refer to the motion of a boat travelling upstream when it does so in the opposite direction as a stream or river.
By deducting the velocity of the river from the velocity of the kayak, one may get the velocity of Olive's kayak in relation to the river:
v_relative = v_kayak - v_river
v_kayak = 5 m/s to the North (since Olive can paddle at 5 m/s on still water)
v_river = 2 m/s to the East
Using the Pythagorean theorem, we can find the magnitude of the relative velocity:
|v_relative| = sqrt((5 m/s)^2 + (2 m/s)^2) = 5.39 m/s
The angle upstream (west of north) that Olive should point her kayak can be found using the inverse tangent function:
tan(theta) = opposite / adjacent
opposite = v_relative * sin(alpha)
adjacent = v_relative * cos(alpha)
Now we can solve for theta:
theta = atan(opposite / adjacent)
We can substitute the expressions for opposite and adjacent in terms of v_relative and alpha:
theta = atan(v_relative * sin(alpha) / v_relative * cos(alpha))
Simplifying, we get:
theta = atan(tan(alpha))
Using trigonometry, we can find the angle alpha:
sin(alpha) = opposite / hypotenuse = 2 m/s / 5.39 m/s = 0.371
alpha = asin(0.371) = 21.5 degrees
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while standing on a long board resting on a scaffold, a 68 kg painter paints the side of a house, as shown in the figure below. if the mass of the board is 25 kg, how close to the end can the painter stand without tipping the board over?
The painter can stand no closer than 9.19 times the length of the board from the end of the board without tipping it over.
The weight of the painter acts downward at a distance of x/2 from the center of the board, and the weight of the board itself acts downward at a distance of L/2 from the center of the board.
The torque due to the weight of the painter is given by:
Tpainter = (mg)(x/2)
The torque due to the weight of the board is given by:
Tboard = (Mg)(L/2)
For the board to be in rotational equilibrium, these two torques must balance each other, so we have:
Tpainter = Tboard
Substituting the expressions for the torques and solving for x, we get:
(mg)(x/2) = (Mg)(L/2)
x = (ML)/m
Substituting the given values, we get:
x = (25 kg) (L)/ (68 kg)
x = 9.19 L
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which two changes would decrease the dencity of ocean water
The two changes that would decrease the density of ocean water are increasing its temperature and Decreasing it's salinity.
What is density?
Density is a measure of how much mass is contained in a given unit of volume. It is usually expressed in g/cm3 or kg/m3. It is a measure of how tightly the molecules of a substance are packed together. Density is an important physical property of a material because it affects how it interacts with other materials, how it behaves under different conditions, and how it is affected by forces such as gravity.
The density of seawater is determined by its temperature and salinity. As the temperature of seawater increases, the density of the water decreases. This is because the molecules of water expand and move farther apart as they are heated, resulting in a decrease in the mass per unit volume of water. Similarly, as the salinity of seawater decreases, the density of the water also decreases. This is because the salt in seawater increases the mass per unit volume of water, making the water denser. If the amount of salt in the water decreases, then the water will be less dense.
Therefore, increasing its temperature and Decreasing it's salinity decrease the density of ocean water.
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How do you solve questions 3 and 4?
Answer:
Q3) B Q4) D
Explanation:
I looked at the photo and they were circled. Hope this helps!!
a 70 kg painter is painting the wall of a building. he stands on a horizontal board of length 5.3 m and mass 15 kg, suspended from vertical ropes attached to each end. if the painter stands 1.7 m from one end of the board, what would the tensions in the ropes be?\
The tensions in the ropes are both approximately 825 N by using principles of statics.
What is princple of statics?The principle of statistics is that data can be used to make inferences about larger populations. This means that by collecting and analsing data from a sample of the population, we can get a better understanding of the whole population. This principle is used in a variety of fields, including economics, public health, and sociology. It is also used to draw conclusions about trends in the population, as well as to make predictions about future behaviour.
For example, if a marketer wants to know what type of product a certain demographic is likely to buy, they could use the principle of statistics to analyse data from a representative sample of the population. By looking at the data, the marketer could draw conclusions about what type of products the overall population is likely to buy.
Draw a free-body diagram of the board and the painter, and then use the principles of statics to find the tensions in the ropes.
Here's the free-body diagram:
T1
^
|
|
|
|
|
|-------> Fb
|
|
|
|
|
v
T2
where T1 and T2 are the tensions in the ropes, and Fb is the weight of the board.
The forces acting on the painter are his weight Wp = 70 kg * 9.8 m/s^2 = 686 N (downward) and the normal force Np from the board (upward).
The forces acting on the board are its weight Fb = 15 kg * 9.8 m/s^2 = 147 N (downward), the tension forces T1 and T2 from the ropes (upward), and the forces N1 and N2 from the painter (upward).
Since the board is in equilibrium, the sum of the forces in the horizontal direction is zero:
T1*cos(theta) = T2*cos(theta)
where theta is the angle between the board and the ropes (which is assumed to be small in this problem).
The sum of the forces in the vertical direction is also zero:
T1*sin(theta) + T2*sin(theta) + N1 + N2 = Fb + Wp
where N1 and N2 are the normal forces from the board on the painter.
N1 = N2, since the board is symmetric. Also, express N1 and N2 in terms of the weight of the painter and his distance from the center of the board:
N1 = N2 = Wp/2
Using these equations, we can solve for T1 and T2:
T1 = T2 = (Fb + Wp)/2 + N1*sin(theta)
where theta can be found from the geometry of the problem:
tan(theta) = 1.7 m / (5.3 m/2) = 0.3208
theta = atan(0.3208) = 17.37 degrees
Plugging in the numbers,
T1 = T2 = (147 N + 686 N)/2 + (686 N/2)*sin(17.37 degrees) = 825 N
Therefore, the tensions in the ropes are both approximately 825 N.
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how much energy is expended, in joules, if a voltage of 13 v moves 1.25 c of charge between two points? round the final answer to one decimal place.
The amount of energy expended, in joules, will be 16.25 J. If the answer is rounded to one decimal place then it will be 16.3 J.
When a charge is moved between two points that have a potential difference, or voltage, across them, work is done by the electric field.
Here energy is transferred as work from one point to the other. The amount of energy transferred, in joules, is the product of the voltage and charge moved.
[tex]Energy = Voltage[/tex] × [tex]Charge[/tex]
We are given that voltage is 13 V and the charge moved is 1.25 C.
Therefore, Energy = 13 V x 1.25 C
Energy = 16.25 J
Therefore, the amount of energy expended is 16.3 J.
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how to calculate direction by looking at a diagram?
Answer:
To calculate the direction of the vector v⃗ = (x, y) , use the formula θ = arctan(y/x) , where θ is the smallest angle the vector forms with the horizontal axis, and x and y are the components of the resultant vector.
7) A plane that can fly at 250 km/h wishes to reach an airport that has a bearing of 25° W of N from its present
location. If there is a 50.0 km/h wind blowing directly to the west what should be the heading of the plane.
What will be its ground speed? How long would it take to get to the airport if it were 560 km away?
(a) The ground speed of of the plane is 250 km/h.
(b) The time taken to get to the airport is 2.24 hours.
What is the ground speed of the plane?
The ground speed of the plane will be the vector sum of its airspeed and the wind speed. The magnitude of the ground speed will be given by:
ground speed = √(air speed^2 + wind speed^2 - 2 x air speed x wind speed x cos(θ))
where;
θ is the angle between the plane's heading and the direction of the wind.To find the angle that the plane should fly at, we can set this expression equal to the desired ground speed and solve for θ.
Assuming the wind speed is constant, the desired ground speed is 250 km/h, and the air speed is 250 km/h, we can solve for θ:
θ = arc cos((air speed^2 + wind speed^2 - ground speed^2) / (2 x air speed x wind speed))
θ = arc cos((250^2 + 50^2 - 250^2) / (2 x 250 x 50))
θ = arccos(50 / 500)
θ = 66.43°
So the plane should fly at a heading of 25° + 90° - 66.43° = 48.57° west of north to counteract the effect of the wind and maintain its desired ground speed of 250 km/h.
The ground speed of the plane will be the same as its airspeed, 250 km/h, since the wind is blowing directly to the west and not affecting the magnitude of the ground speed.
Finally, the time it will take for the plane to reach the airport if it is 560 km away can be found using the formula:
time = distance / ground speed
time = 560 km / 250 km/h
time = 2.24 hours.
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the minimum speed required to launch an object so that it remains the same distance above the ground and just falls around the earth is called:
The minimal speed necessary for an object to maintain a circular orbit around the Earth is known as the circular orbital velocity. Hence, it just circles the planet while staying at the same height above it.
The "circular orbital velocity" is the smallest speed needed to launch an object so that it stays at the same height above the ground and simply orbits the Earth. This velocity is the speed at which an object needs to move in order to stay in a circular orbit around the Earth, such that the gravitational force of the Earth is balanced by the centripetal force required to keep the object in its circular path.
To understand this concept, consider a satellite in orbit around the Earth. The gravitational force between the satellite and the Earth pulls the satellite towards the Earth's surface. However, the satellite is also moving forward with a certain velocity, which generates a centripetal force that pulls it away from the Earth. The balance between these two forces results in a circular orbit. The speed required for this balance to occur is dependent on the altitude of the orbit. The further the object is from the Earth's surface, the lower the required speed. However, if the object is too close to the Earth's surface, the required speed becomes very high, and the object will experience atmospheric drag that could cause it to slow down and fall back to Earth. The exact circular orbital velocity at any given altitude can be calculated using the following formula:
[tex]v = \sqrt{(GM/r)}[/tex]
In summary, the circular orbital velocity is the minimum speed required for an object to stay in a circular orbit around the Earth, where the gravitational force of the Earth is balanced by the centripetal force required to keep the object in its circular path.
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an important feature of atoms is that they __________.
"An important feature of atoms is that they have wave properties."
Protons, electrons, neutrons, and atoms all exhibit wave-like behaviour. In other words, matter has both wave-like and particle-like characteristics, just like light.
Both particle and wave characteristics apply to electrons. The electrons in an atom oscillate around the centre as standing waves.
When a particle's mass is low, it exhibits wave characteristics. Again, there is no boundary; all particles possess wave properties, but it is only feasible to observe them when the mass of the particle is sufficiently low.
Research has shown that atomic particles behave exactly like waves. We observe a full diffraction pattern, just as if we had been using waves, when we fire electrons at one side of a screen with two closely spaced holes and measure the distribution of electrons on the opposite side.
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a particle accelerates uniformly from a speed of 30 cm/s to 40 cm/s in 5 s and thereafter moves at a constant speed of 40 cm/s for an additional 3 s. the average speed over this total time interval is
The average speed over the entire 8-second time interval is calculated by taking the total distance moved (30 cm + 40 cm = 70 cm) and dividing it by the total time (8 seconds). Average speed = (30 + 40) cm/s / 2 = 35 cm/s
What is Average speed ?Average speed is the average rate of change of an object's position over time. It is a measure of the distance traveled divided by the time taken to travel that distance. It is measured in units such as miles per hour, kilometers per hour, meters per second, and so on. Average speed is calculated by dividing the total distance traveled by the total time taken. It can be a useful metric for measuring the efficiency of movement, as it takes into account the entire distance and not just the maximum speed.
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What is the pH of a solution containing 11.7 g of NaCl for every 200 mL of solution?
A. 1.0x10
B. 9.0
C. 10
D. 7.0
The pH of the solution cannot be determined from the information given.
NaCl is a salt and, when dissolved in water, it dissociates into its constituent ions, Na+ and Cl-. Neither of these ions affect the pH of the solution since they are neither acidic nor basic. Therefore, the pH of a solution containing NaCl depends on any other acidic or basic substances that may be present in the solution.
To calculate the pH of a solution, we need to know the concentration of H+ ions in the solution. This information is not provided in the question. Therefore, we cannot calculate the pH of the solution using the given information.
In conclusion, the answer is not A, B, C, or D. The pH of the solution cannot be determined without additional information.
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Abed drove his car starting from point A to reach point B then complete its path to reach the finish at point C as shown in the adjacent figure. Given: • The distance between A and B is AB=120Km. • The average speed of the car between A and B is 60 km/h. • The distance between B and C is BC=150 km. • The average speed of the car between B and C is 50 km/h.Show that the value |∆x| of the displacement of the car is approximately 192Km
The value of the displacement of the car is approximately 270 km, which is not equal to 192 km.
What is the displacement of the car?To calculate the displacement of the car, we need to find the total distance traveled by the car and subtract the initial position. In this case, the initial position is point A, so the displacement is the distance from point A to point C.
The distance traveled between A and B can be calculated using the average speed and the time taken to travel this distance:
d = v * t
t = d / v
where:
d is the distancev is the average speedt is the timeSubstituting the values, we get:
d = 120 km
v = 60 km/h = 60 / 3.6 m/s = 16.67 m/s
t = d / v
t = 120 / 16.67
t = 7.2 hours
The distance traveled between B and C can be calculated in the same way:
d = 150 km
v = 50 km/h = 50 / 3.6 m/s = 13.89 m/s
t = d / v
t = 150 / 13.89
t = 10.79 hours
The total distance traveled by the car is:
d = d1 + d2
d = 120 + 150
d = 270 km
The displacement is equal to the distance from point A to point C, which is equal to the total distance traveled by the car:
|∆x| = d
|∆x| = 270 km
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Identify each lettered part of the circuit, and explain what each part does.
A is the load that is powered by the circuit
B is the key that opens or closes the circuit
C is the cell that powers the circuit
D is the wire that transports the current in the circuit.
What is a circuit?A circuit is an interconnection of components, such as electrical devices, that are connected together to form a complete and continuous path for the flow of electric current. A circuit allows electric current to flow from a power source, through various components, and back to the power source, creating a closed loop.
There are many different types of circuits, including simple circuits, series circuits, parallel circuits, and complex circuits. The components used in a circuit can include resistors, capacitors, inductors, switches, and transistors, which can be combined to perform various functions, such as amplifying signals, controlling the flow of current, and storing energy.
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at the instant , the athlete is running with a constant speed of 2 m/s. determine the angular velocity at which the camera must turn in order to follow the motion.
In order for the camera to follow the motion of the athlete, it must rotate at an angular velocity of approximately 1.74 rad/s.
We assume that the athlete has a non-zero size, then we can estimate the radius of the athlete's body as follows. Let's say the athlete has a height of 1.8 meters and a width of 0.5 meters. Then, we can estimate the radius of the athlete's body as the average of the height and width, or:
r = (1.8 m + 0.5 m) / 2 = 1.15 m
Using this value of r, we can calculate the angular velocity of the camera as:
ω = v / r
= 2 m/s / 1.15 m
≈ 1.74 rad/s
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a thin cylindrical shell and a solid cylinder have the same mass and radius. the two are released side by side and roll down, without slipping, from the top of an inclined plane that is 1.2 m above the ground. find the final linear velocity of the thin cylindrical shell.the acceleration of gravity is 9.8 m/s 2 . answer in units of m/s.when the first object reaches the bottom, what is the height above the ground of the other object? answer in units of m.
Out of thin cylindrical shell and a solid cylinder ,The solid cylinder will reach a height of 1.86 m above the ground when it reaches the bottom.
For a rolling object without slipping, the final velocity can be found using the conservation of energy. The potential energy of the object at the top of the incline is converted to kinetic energy as it rolls down.
The potential energy of the two objects at the top of the incline is:
PE = mgh
where m is the mass, g is the acceleration due to gravity, and h is the height of the incline.
Since the two objects have the same mass and radius, their moments of inertia are different. The moment of inertia of a thin cylindrical shell is I = MR², where M is the mass and R is the radius. The moment of inertia of a solid cylinder is I = (1/2)MR².
The kinetic energy of a rolling object is:
KE = (1/2)mv ²+ (1/2)Iω²
where v is the linear velocity, ω is the angular velocity, and I is the moment of inertia.
For a rolling object without slipping, the linear velocity is related to the angular velocity by:
v = Rω
where R is the radius of the object.
Since the two objects have the same mass and radius, their moment of inertia ratio is 2:1, and the solid cylinder has a greater moment of inertia. Therefore, the solid cylinder will roll down the incline more slowly than the thin cylindrical shell, and it will reach a lower height.
We can use the conservation of energy to find the final velocity of the thin cylindrical shell:
mgh = (1/2)mv² + (1/2)Iω²
Substituting I = MR² for the thin cylindrical shell, and I = (1/2)MR² for the solid cylinder, and ω = v/R, we get:
mgh = (1/2)mv² + (1/2)MR²(v/R)²
Simplifying and solving for v, we get:
v = √(2gh/(1 + MR²/mR^²)
Plugging in the values, we get:
v = √(2 * 9.8 m/s² * 1.2 m / (1 + 0.753 kg/0.753 kg * 0.5))
= 6.03 m/s (to two significant figures)
Therefore, the final linear velocity of the thin cylindrical shell is 6.03 m/s.
When the thin cylindrical shell reaches the bottom, its potential energy is converted to kinetic energy. The kinetic energy of the solid cylinder at the bottom must be the same as the kinetic energy of the thin cylindrical shell. Therefore, we can use the conservation of energy to find the height of the solid cylinder at the bottom:
(1/2)mv^2 = mgh'
Solving for h', we get:
h' = (1/2)v²/g
Plugging in the values, we get:
h' = (1/2) * (6.03 m/s)² / 9.8 m/s²
= 1.86 m (to two significant figures)
Therefore, the solid cylinder will reach a height of 1.86 m above the ground when it reaches the bottom.
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the ground at the top of the cliff is level, with a constant elevation of 25.0 mabove the cannon. under the conditions of part a, how far does the shell land past the edge of the cliff?
The shell lands 90.8 meters past the edge of the cliff when fired at 32.6 m/s and 43.0 degrees.
To tackle this issue, we can involve the conditions of movement for shot movement, which depict the movement of an article that is sent off up high and moves affected by gravity.
In the first place, we really want to break the underlying speed of the shell into its flat and vertical parts. The point of 43.0 degrees over the flat implies that the upward part of the speed is given by:
v_y = v * sin(43.0°)
Also, the even part of the speed is given by:
v_x = v * cos(43.0°)
where v is the underlying speed of the shell, which is given as 32.6 m/s in the issue articulation.
Presently, we can involve the condition for the even distance went by a shot:
x = v_x * t
where x is the flat distance went by the shell, and t is the time it takes for the shell to arrive on the ground. We can make the opportunity t by involving the condition for the upward distance went by a shot:
y = v_y * t - 0.5 * g * t^2
where y is the upward distance gone by the shell, g is the speed increase because of gravity (which is roughly 9.81 m/s^2 close to the outer layer of the Earth), and we can set y equivalent to the level of the bluff, 25.0 m.
Addressing for t, we get:
t = (v_y + sqrt(v_y^2 + 2 * g * y))/g
Subbing the qualities we have:
t = (v * sin(43.0°) + sqrt((v * sin(43.0°))^2 + 2 * 9.81 * 25.0))/9.81
t = 3.89 s (adjusted to two decimal spots)
Presently, we can find the even distance went by the shell:
x = v_x * t
x = 32.6 * cos(43.0°) * 3.89
x = 90.8 m (adjusted to two decimal spots)
Accordingly, the shell lands 90.8 meters past the edge of the bluff.
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The complete question is:
A cannon, located 60.0 m from the base of a vertical 25.0 m tall cliff, shoots a 15 kg shell at 43.0 ❝ above the horizontal toward the cliff.
v=32.6 m/s
The ground at the top of the cliff is level, with a constant elevation of 25.0 m above the cannon. Under the conditions of part A, how far does the shell land past the edge of the cliff?
as you increase magnification what happens to the depth of field
Answer:
As you increase the magnification of an image, the depth of field decreases. This means that a greater portion of the image will be out of focus. A shallow depth of field is often used to isolate the subject from the background, while a deeper depth of field is used to keep more of the image in focus.
As you increase magnification, happens to the depth of field is decreases.
Magnification is the enlargement of the image on the radiograph compared to the size of the actual object. When zoomed in to the depth of field, the area that appears to be in focus becomes smaller and the background and foreground become more blurred. This is because as magnification increases, the focal length of the lens decreases, leading to a smaller depth of field. In order to maintain a larger depth of field while increasing magnification, you would need to increase the aperture of the lens.
In summary, as magnification increases, depth of field decreases. This is due to the relationship between magnification, focal length, and aperture. By increasing the aperture, you can maintain a larger depth of field while increasing magnification.
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A workman with a mass of 70 kg is climbing a 4-meter ladder of mass 10 kg that is leaning against a frictionless wall. The ground has a coefficient of friction (u) of 0.55. The angle between the ladder and horizontal is 30°. How far up the ladder will the man climb before the ladder slips? The acceleration due to gravity is 9.8m/s^2
The man will climb up the ladder 2.3 meters before he loses friction and slips.
What is friction?
Friction is the force that opposes motion between two objects that are in contact. Friction is a result of the roughness or irregularity of the surfaces of the two objects in contact, and it acts in the direction opposite to the direction of motion or attempted motion.
We can use the following equation to find the maximum force of friction that acts on the man:
f_friction = u * f_norm
where f_norm is the normal force acting on the man, which is equal to his weight (mass * acceleration due to gravity):
f_norm = m_man * g
where m_man is the mass of the man and g is the acceleration due to gravity.
Now we can calculate the maximum force of friction:
f_friction = u * f_norm = u * m_man * g = 0.55 * 70 * 9.8 = 376.1 N
Next, we can find the force of friction that acts on the ladder:
f_ladder_friction = f_friction
The force that acts on the man and the ladder due to gravity can be expressed as:
f_gravity = (m_man + m_ladder) * g
where m_ladder is the mass of the ladder.
The net force that acts on the ladder can be expressed as:
f_net = f_gravity - f_ladder_friction
The ladder will slip when the net force is no longer enough to keep it in place. At this point, the force of friction on the ladder is equal to the maximum force of friction:
f_ladder_friction = f_friction
f_net = f_gravity - f_ladder_friction = 0
We can substitute the known values into this equation to find the height the man climbs up the ladder before it slips:
0 = (m_man + m_ladder) * g - f_friction
0 = (70 + 10) * 9.8 - 376.1
0 = 780 - 376.1
403.9 = 780 - 376.1
h = 403.9 / (m_man + m_ladder) * g = 403.9 / (70 + 10) * 9.8 = 2.3 meters
So the man will climb up the ladder 2.3 meters before he loses friction and slips.
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a brick slides across a horizontal rough surface and eventually comes to a stop. what happened to the kinetic energy of the brick?
The correct option is A, the kinetic energy of the brick it was converted to other energy forms, mostly heat.
Kinetic energy is the strength possessed with the aid of a moving object because of its motion. Any object that is in motion has kinetic energy, regardless of its size or shape. The amount of kinetic energy an object has depends on its mass and velocity, and is given by the formula KE = 1/2 mv^2, where KE is the kinetic energy, m is the mass of the object, and v is its velocity.
Kinetic energy can be converted into other forms of energy, such as thermal energy, as a result of collisions or other interactions. It is an important concept in physics and plays a crucial role in understanding the behavior of objects in motion. The quicker an item actions, the more kinetic energy it has.
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Complete Question: -
A brick slides across a horizontal rough surface and eventually comes to a stop. What happened to the kinetic energy of the brick?
a)It was converted to other energy forms, mostly heat.
b)It was converted to a potential energy of friction.
c)It was simply destroyed in the process of stopping.
d)Nothing, it is still in the brick but is now called potential energy.
Proton A couples to Proton B. Proton A posseses a J-value of 3.0 Hz. What do you expect the J-value Proton B posseses to be? a) Less than 3.0 Hz b) Greater than 3.0 Hz c) No J-value because coupling is only one-way d) 3.0 Hz
Protons in anti-conformation have a J= 5–12 Hz frequency range in freely rotating groups, whereas protons in gauche conformation have a J= 2-4 Hz frequency range. Thus, option D is correct.
What is the J-value Proton?A quartet's J value may always be calculated simply calculating the separations between the individual lines. It is better to use the average line spacing, which is equal to the distance between the first and last lines divided by three, when working with real data.
In order to measure the connection between a pair of protons in an atom, the coupling constant, which is typically represented by J, is utilized.
It is primarily used to gauge the interaction or strength of the splitting effect, and it is denoted by the letter “J” with frequency units (Hz).
Therefore, determine the coupling constant by coupling constant for a doublet is the difference between its two peaks in the simplest situation. Therefore, the J-value Proton B possesses to be 3.0 Hz.
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lf a negative charge is initially al rest in an electric field, will it move toward a region of higher potential or lower potential? what about a positive charge? how does the potential energy the charge change in each instance?
A negative charge will move towards a region of lower potential, while a positive charge will move towards a region of higher potential.
When a charge is in an electric field, its potential energy is determined by its relative position in the field. When a negative charge is initially at rest in an electric field, its potential energy is at its highest. As it moves towards a region of lower potential, the electric field exerts a force that is directed opposite to its motion, causing it to lose potential energy. The electric field does work on the charge, transferring energy from the field to the charge. This work done on the charge results in a decrease in its potential energy. Conversely, when a positive charge is initially at rest in an electric field, its potential energy is at its lowest. As it moves towards a region of higher potential, the electric field exerts a force that is directed in the same direction as its motion, causing it to gain potential energy. The electric field does work on the charge, transferring energy from the charge to the field. This work done on the charge results in an increase in its potential energy.
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a long jumper's take-off velocity is 14.6 m/s at an angle of 18o from the horizontal. her center of mass is 1 m above the ground at take-off and is 0.2 m above the ground at landing. neglect air resistance, find what is her take-off horizontal velocity (in m/s).
Take-off horizontal velocity = 14.6 m/s * cos(18°) = 12.5m/s
What is Horizontal Velocity?Horizontal velocity is the speed of an object in a straight line, measured in a specific direction. It is a vector quantity, meaning it has both magnitude and direction. Horizontal velocity is usually measured in meters per second (m/s). It is distinct from vertical velocity, which measures how fast an object is moving up or down. Horizontal velocity is generally used to describe the motion of an object along the x-axis of a coordinate system. It is calculated by dividing the distance traveled in the x-direction by the time it took to travel that distance.
The take-off horizontal velocity can be calculated using the equations of projectile motion. The equation for horizontal velocity is Vx = Vcos(angle). In this case, V = 14.6 m/s and angle = 18o.
Therefore, the take-off horizontal velocity is Vx = 14.6 cos(18degrees) = 12.5 m/s.
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how do lithospheric mantle and asthenosphere differ from each other?
The lithosphere, which is the mechanical layer's outermost layer and which exhibits stiff, brittle behaviour, The asthenosphere is a solid portion of the upper mantle that is so heated that it can flow and act plastically. The asthenosphere supports the lithosphere.
Why is it called lithosphere?The crust and the brittle upper mantle make up the lithosphere, the Earth's outermost layer. The Greek terms "lithos," which means stone, and "sphaira," which means globe or ball, are the source of the English word "lithosphere."The crust and uppermost mantle are both parts of the lithosphere, which is the planet's hard, rigid outer layer. The weaker, hotter, and deeper portion of the upper mantle, known as the asthenosphere, lies beneath the lithosphere. A variation in how each lithosphere and asthenosphere responds to stress defines their boundary. The asthenosphere deforms viscously and accommodates strain by plastic deformation, whereas the lithosphere remains hard for very long geologic time periods during which it deforms elastically and through brittle failure.
Thus, it is believed that the lithosphere's thickness corresponds to the distance from the isotherm that marks the change from brittle to viscous behaviour.
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