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One shake and two taco supremes provide 2830 calories. Two shakes and one taco supreme provide 2540 calories. Find the caloric content of each item. One shake contains calories.​

The histogram shows that the majority of the students had between 0 and 5 absences. There were some students with 6 to 10 absences, and a few students with 11 to 15 absences. There were no students with more than 15 absences.

1. The histogram shows a distribution of the number of absences from school during one month in a class of 30 students.

2. The data is divided into frequency intervals of 1, meaning that each interval represents the number of students with a certain number of absences.

3. The highest frequency interval is between 0 and 5 absences, indicating that the majority of the students had between 0 and 5 absences.

4. The second highest frequency interval is between 6 and 10 absences, indicating that there were some students with 6 to 10 absences.

5. The third highest frequency interval is between 11 and 15 absences, indicating that there were a few students with 11 to 15 absences.

6. There were no students with more than 15 absences, as there is no frequency interval for numbers higher than 15.

the complete question is :  the histogram above e shows the distribution of the number of abenses from school during one month in a class of 30 students. The data is divided into frequency intervals of 1.

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The probability of selecting a red tile is determined by the formula number of red tiles/total number of tiles.

Probability is used to determine the chances of events.

To calculate the probability of selecting a red tile, we start by:

Get the number of red tiles

The total number of tiles

Then we need to divide the number of red tiles by the total number of tiles.

According to the question, there are 15 red tiles in a total of 60 tiles, then the probability of selecting a red tile is:

P(red) = 15/60

Divide 15 by 60

P(red) = 0.25

Thus, the probability of selecting a red tile for the given values is 0.25.

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Answer:

0.28 = 28/100 = 14/50 = 7/25 and 0.8 = 8/10 = 4/5

A 5th degree polynomial have five complex roots. This means that the polynomial can be written as the product of five linear or quadratic polynomials.

The general formula to calculate the roots of a 5th degree polynomial is:

[tex]x^5 + ax^4 + bx^3 + cx^2 + dx + e = 0[/tex]

The roots of the polynomial can be found by solving the following equation:

[tex]x^4 + (a - x)x^3 + (b - a x + x^2)x^2 + (c - bx + ax^2 - x^3)x + (d - cx + bx^2 - ax^3 + x^4) = 0[/tex]

To calculate the roots of the polynomial, we need to solve the quartic equation, which can be done by using the quadratic formula. Then, we can use the solutions of the quartic equation to find the roots of the 5th degree polynomial.

For example, if we have the polynomial x^5 + 2x^4 + 3x^3 + 4x^2 + 5x + 6 = 0, then the roots can be calculated as follows:

x1 = -1.7177

x2 = -0.3181

x3 = 0.5813

x4 = 1.2520

x5 = 2.1771

These are the five complex roots of the polynomial.

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The best choice for a deep spot to take a swim is to go to a place in the river where the cross-sectional area is larger, and the water flows slower.

If you are looking for a deep spot to take a swim in a local river, the best choice is to go where the water flows slowly. The speed of the water is determined by the formula:

v=Q/A,

where v is the speed of the water, Q is the discharge rate, and A is the cross-sectional area of the river. As Q is constant for the same river, a slower water flow can be achieved by increasing A, which is the cross-sectional area of the river. Therefore, the best choice for a deep spot to take a swim is to go to a place in the river where the cross-sectional area is larger, and the water flows slower.

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The resulting reflection will be (4,-5) and will be followed by (-4,-5).

A coordinate system in geometry is a system that employs one or more integers, or coordinates, to define the position of points or other geometric components on a manifold such as Euclidean space. The ordinate is the distance of a point from the x-axis scaled with the y-axis. Coordinates are the abscissa and ordinate combined. A series of data indicating a precise position. On graphs, it is typically represented by a pair of numbers: the first number represents the distance along, while the second number represents the distance up or down. For instance, the point (12,5) is 12 units long and 5 units high.

Here,

given coordinates=(4,5)

Firstly, reflecting across x axis, point (x,y) turns to (x, -y).

=(4,-5)

Secondly, reflecting (x,-y) across y-axis, point (x,-y) turns to (-x,-y).

=(-4,-5)

The resultant reflection will lead (4,-5) followed by (-4,-5).

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The values of x and y in the trapezoid are x = 15 and y = 3

You should understand that a trapezoid or trapezium is a quadrilateral having two parallel sides and two non-parallel sides

If the trapezoid is isosceles, angles A and C are supplementary, so ...

(4x+4) +(7x+11) = 180

This implies that

11x +15 = 180

Collecting  terms we have

11x = 165 . . . . . . . . . subtract 15

x = 15 . . . . . . . . . . . . divide by the coefficient of x

And angles C and E are congruent.

4·15 +4 = 21y +1

63 = 21y . . . . . subtract 1

3 = y . . . . . . . . divide by the coefficient of y

In conclusion x and y are 15 and 3

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Option C connects the motion of the trumpet with Newton's first law of motion.  The trumpet starts moving because a net force overcomes the trumpet's inertia.

According to Newton's first law of motion, a body won't begin to move unless and until an outside force acts on it. When anything starts moving, it won't stop or vary its speed unless another force acts on it. The law of inertia is another name for the first law of motion.

Given, The concert band's trumpet player is Andrew. Until it is time for him to play, he keeps the instrument still at his side. He positions the trumpet next to his mouth and begins to play afterward.

First of all, there are no movements, no acceleration, and no velocity for the trumpet. Newton's first law of motion, which states that an object at rest stays at rest and an object in motion stays in motion with the same speed and direction unless acted upon by an unbalanced force, explains why the trumpet is in this state. The trumpet continues to move at zero velocity since there is no net force exerted on it.

The trumpet is then moved by Andrew. It indicates that Andrew pushed the trumpet with vigor. It caused the body to transition from the resting condition to the moving state.

Finally, we can draw the conclusion that Trumpet will remain at rest unless Andrew applies a net force that is different from zero in accordance with Newton's first law of motion.

Hence, The trumpet starts moving because a net force overcomes the trumpet's inertia.

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The hybrid factor is f(w) Equals 50w + 25 according to the preceding statement. The hybrid value is measured in units of f (flowers) and w (weeks), etc. 30 weeks of Part A's synthesis function equal 1525.

A task is a type of rule that produces one output for a single input. Source of the image: Alex Federspiel. This is illustrated by the equation y=x2. Any input for x results in a single output for y. Considering that x is just the input value, we would state that y is a mathematical function

Given that:

f(s) = 2s + 25

s(w) = 25w

The following combination function is used to determine how many flowers will blossom over the course of w weeks: f(w)

f(s) = 2s + 25

Replace s with s(w)

f(s(w)) = 2(s(w)) + 25

Substitute s(w) = 25w

f(s(w)) = 2(25w) + 25

f(s(w)) = 50w + 25

Hence,

f(w) = 50w + 25

Flowers are used as the units of measurement for f(w).

30 weeks of flowers translates to:

w = 30

So, we have:

f(30) = 50*30+25

f(30) = 1525

Thus, there will be 1525 blossoms throughout the course of 30 weeks.

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Step-by-step explanation:

that means we have to calculate the volume of that cylinder ?

as the decryption says : the volume is

base area × height

or

Bh

base area = 5.4 in²

height = 8 in

the volume is

5.4 × 8 = 43.2 in³

Answer:

area: 576 cm ^2

perimeter: (48 + 24π) cm

Step-by-step explanation:

the semicircle taken out of the square (the white area) is equal to the semicircle added to the left of it. thus, we just have the area of a square. we know this because both have the same diameter and are semicircles. thus, our area is 24^2 = 576 cm ^2

for perimeter:

top: 24 cm

bottom: 24 cm

right: this is equal to half the circumference of a circle. this is because we know it's a semicircle taken out. circumference = πd = 24 * π. divide this by 2 to get 12π.

left: this is also equal to half the circumference of a circle = 12π

sum = 48cm + 24π

Answer:

Let the number of the passed candidates = x.Then the number of the failed candidates = 120 - x.Now the total of the marks obtained by 120 candidates = 120

Step-by-step explanation:

The correct option is B 100Here, total marks obtained by 120 students = 120 × 35 = 4200 Let the number of passed candidates = Then, total marks obtained

Answer:

it is not an option for the rest of your life with a new one of the year old girl who is the best friend and I have a great day to be a great day to be a great day to be a great 6

Step-by-step explanation:

or false hope I can I get to be a great day to be

A integer, a constant, or a mix of both, combined with specific operation symbols, make up an expression 3r+ 37.5 is the equation.

A number, a constant, or a mix of both, combined with specific operation symbols, make up an expression. An expression can only be an exponential function if it contains both an operators and a variable. Any unknown term can be used as a factor, together with the operator + and -. Examples of such terms include x, y, and z. Since 5 isn't an exponential function, it can be claimed that it.

Here,

Given :

It is reasonable to assume that r = n rides. Since each ride costs $3 ($3xr), the total cost is $3.

In addition, we know that FIVE people, including Tory and every one of her friends, will be at the fair. The entrance fee is $7.50, therefore we can increase it by five to reach $37.5.

That is $3r plus $37.5.

Therefore, the equation is $37.5 + $3r, where r seems to be the total of rides taken by Tory and his friends.

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The approximate solution of the polynomial in the interval -2≤ x ≤-1 is given as follows:

x = -1.5.

The rational zero theorem states that all the possible rational zeros of a function are given by plus/minus the factors of the constant divided by the factors of the leading coefficient.

The polynomial for this problem is given as follows:

8x³ + 3x² - 7x + 6.

Hence the leading coefficient and the constant are given as follows:

The factors of the leading coefficient and of the constant are given as follows:

Hence the possible roots are given as follows:

±1, ±2, ±3, ±6, ±0.5, ±1.5, ±0.25, ±0.75, ±0.125, ± 0.375.

The only possible root between -2 and -1 is given as follows:

x = -1.5.

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Answer:

We can use the formula A = P(1 + r/n)^(nt) to find out how long it takes for William's money to triple, where A is the final amount, P is the principal, r is the interest rate, t is the time in years and n is the number of times the interest is compounded per year.

A = P(1 + r/n)^(nt) = 550(1 + 0.02/12)^(12*t) = 3P

Solving for t we get

t = (ln(3)/ln(1+0.02/12))/12 = 49.41

For Violet's account, using the formula A=Pe^(rt) where A is the final amount, P is the principal, r is the interest rate, t is the time in years, we get:

t = ln(3) / (2 * e^-2) = 49.41

Therefore, it will take approximately 49.41 years for William's money to triple, and 49.41 years for Violet's money to triple.

So the difference in time is 0.

The width of the bookcase is 6 feet and height is 4 feet if the carpenter expects to use 28 feet of lumber to make it.

Let w = the width and h = the height of the bookcase. The width of the lumber you are using is not given.

Also, Let the height is x.

and, the width is 3x -14.

Since, we stated that this equals 28 feet and also that w = 3h - 14, we can insert this into the equation and use it to solve for h:

Now,

The total amount of lumber used to make the bookcase is:

L = 4w + 2h             -------------------------- (1)

Now Putting Width and height in the Equation (1):

⇒ 28 = 4(3h - 14) + 2h

⇒ 28 = 12h - 56 + 2h

⇒ 28 = 14h - 56

⇒ 84 = 14h

⇒ h = 84/14

      = 6 feet

Putting the value of height, h= 6 feet in

w = 3x -14

⇒ w = 3(6) - 14 = 4.

Therefore,

The width is 4 feet and the height is 6 feet.

Complete Question:

A bookcase is to have 4 shelves including the top as pictured below.

The width is to be 14 feet less than 3 times the height. Find the width and the height if the carpenter expects to use 28 feet of lumber to make it.

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The linear function that models the problem of telephones call service is

A linear function consists of functions where the variables has exponents of 1.

The graph of linear functions is a straight line graph and the relationship is expressed in the form.

y = mx + c

definition of variable to suit the problem

y = output variable

m = slope

x = input variable

c = y intercept

The problem is represented using linear function as follows

c = $5

m = $0.25 per minute

x = minutes of calls

y = $5 - $0.25x + $0.75

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Answer:

3, 5, 7, 9, 11

Step-by-step explanation:

the recursive formula allows a term to be found by adding 2 to the previous term, that is

u₁ = 3

u₂ = u₁ + 2 = 3 + 2 = 5

u₃ = u₂ + 2 = 5 + 2 = 7

u₄ = u₃ + 2 = 7 + 2 = 9

u₅ = u₄ + 2 = 9 + 2 = 11

the first 5 terms are 3, 5, 7, 9, 11

The total cost of the meal was $16.189.

What is the sales tax?

A sales tax is a consumption tax that is added to the price of goods and services. It is usually a percentage of the purchase price, and the percentage varies depending on the location and type of product or service.

We are trying to find the total cost of the meal including the sales tax. To do this, we need to calculate the amount of tax and add it to the cost of the meal.

The cost of the meal before tax is $15.20 and the sales tax rate is 6.5%. To find the amount of sales tax, we can multiply the cost of the meal by the sales tax rate as a decimal.

$15.20 x 0.065 = $0.989

The amount of sales tax is $0.989.

To find the total cost of the meal, we can add the amount of sales tax to the cost of the meal before tax.

$15.20 + $0.989 = $16.189

Hence, The total cost of the meal was $16.189.

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The value of the x is option b. 9√3.

Right angled triangle are those triangle for which one of the angle is 90 degrees.

Given figure is a right angled triangle because it is marked in the figure.

For right angled triangle, we have the Pythagoras theorem,

Hypotenuse² = Base² +  Altitude²

Given,

Length of hypotenuse = 18

Length of base = 9

Substituting in the Pythagoras theorem,

18² = 9² + x²

x² = 18² - 9²

x² = 243

x² = 81 × 3

x = √(81 × 3)

x = 9√3

Hence the value of the unknown side is 9√3.

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Answer: The bag of seeds covers 5656 square feet and is 1/3 pound. To find how many square feet the seeds cover per pound, we can divide the total coverage by the weight of the bag.

Formula: Coverage per pound = Total coverage/weight of the bag

5656 / (1/3) = 5656*3 = 16,968 square feet per pound.

Step-by-step explanation:

Bend 4.4 m of the wire into a circle and bend 5.6 m of the wire into a square in order to minimize the total area.  

Let x = length of the portion that is bent into a circle

Then, 10-x = length bent into a square

Each side of the square has length (10-x)/4

So, area of square = (10-x)2/16

x = circumference of circle = 2πr   So, r = x/(2π)

Therefore, Area of circle = πr2 = x2/(4π)

T = total area = (10-x)2/16 + x2/(4π)

                    = [(10-x)2π + 4x2 ]/(16π)

                    = [(100-20x+x2)π + 4x2]/(16π)

                    = [(4+π)x2 -(20π)x+100π]/(16π)

                    = [(4+π)/(16π)]x2 - (5/4)x + (25/4)

The graph of T is a parabola opening upward.  The minimum of T occurs at the vertex of the parabola.  

The x coordinate of the parabola is (5/4)/[(4+π)/(8π)] = (10π)/(4+π) ≈ 4.4  

Thus, Bend 4.4 m of the wire into a circle and bend 5.6 m of the wire into a square in order to minimize the total area.  

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The corresponding side in the other Hexagon will be 15.81.

What is Hexagon?

In geometry, a hexagon is a six-sided polygon. Each internal angle and the side length of a regular hexagon are both 120 degrees. The formula used to determine the area of a regular hexagon is:

Area = 3 [tex]\sqrt{3}[/tex]/2 * [tex]side^{2}[/tex]

Each internal angle in an irregular hexagon can be greater than or less than 120 degrees, and the sides are uneven in length.

In our question it is given that the ratio of the area of two similar hexagons is 5:2. This indicates that the sides' square ratio is 5: 2.

Let x represent the corresponding side in the opposite hexagon.

Then, [tex]25^{2}[/tex] : [tex]x^{2}[/tex] = 5:2

= 625/[tex]x^{2}[/tex] = 5/2

= [tex]x^{2}[/tex] = (625 *2)/5

= [tex]x^{2}[/tex] = 250

= x = [tex]\sqrt{250}[/tex]

= x = 15.81 approx

Therefore, the corresponding side in the other hexagon will be 15.81.

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No, the given measurement of the sides of a triangle does not forms a right angled triangle.

As given in the question,

For the given triangle,

Length of the sides of the triangle is given by :

8cm , 5 cm , and 10cm

In the given triangle longest side is equal to 10cm

Condition for a right angled triangle:

Longest side is the hypotenuse of the right angled triangle.

By Pythagoras theorem we have,

( Hypotenuse )² = ( Side1)² + ( Side 2)²

R.H.S. ( Right hand side )

= ( 8 )² + (5 )²

= 64 + 25

= 89

≠ 10²

Here given length side of a triangle does not satisfies the Pythagoras theorem .

Therefore, the given sides of a triangle is not representing a right angled triangle.

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(a) The value of the tension in wire BC will be = 80.4 N

(b) The value of the speed of the hammer’s head will be = 2.30 m/s

Mass of the head of the hammer = 7.1 Kg.

The speed at which it is revolving = v

value of ρ=0.93 m

The value of the angle θ=60°

Tension is described as the force transferred through a rope, string, or wire when pushed by opposing forces. The tension force is directed along the length of the wire and draws energy evenly on the bodies at the ends.

(a) Now, we will first calculate the value of the tension in wire BC,

First, we will note

[tex]$$a_A=a_n=\frac{v_A^2}{\rho}$$[/tex]

(a)

[tex]$+\Sigma F_y=0: T_{B C} \sin 60^{\circ}-W_A=0$[/tex]

or we can write it as:

[tex]$$\begin{aligned}T_{B C} & =\frac{7.1 \mathrm{~kg} \times 9.81 \mathrm{~m} / \mathrm{s}^2}{\sin 60^{\circ}} \\\end{aligned}$$[/tex]

=> =80.426 N

=>= 80.4 N (approx)

(b) Now calculate the speed of the hammer’s head.

[tex]$\quad+\Sigma F_x=m_A a_A: T_{B C} \cos 60^{\circ}=m_A \frac{v_A^2}{\rho}$[/tex]

or

[tex]$$v_A^2=\frac{(80.426 \mathrm{~N}) \cos 60^{\circ} \times 0.93 \mathrm{~m}}{7.1 \mathrm{~kg}}$$[/tex] = 2.30 m/s

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Note: The correct question may be like this:

During a hammer thrower’s practice swings, the 7.1-kg head A of the hammer revolves at a constant speed v in a horizontal circle as shown. If ρ=0.93m and ,θ=60° determine (a) the tension in wire BC, (b) the speed of the hammer’s head.

The needed diagram is attached below

Answer: Please use this method
Periods N = 8 years x 12 = 96 periods
The interest rate I = 4.5 % per year, compounding, divided by 12 = 0.375 % for each period.
Present value PV = minus $ 6,981.46
Future value FV = $ 10,000.20

Step-by-step explanation:

So the time taken to fill the pool by the slower pipe is 30 hours .

As mentioned about the time in the question stated below.

Let the slower pipe's  time be x and the quicker pipe's time be x/2.

By slower pipe in an hour = 1/x, quicker pipe in an hour = 2/x, and by both = 1/10.

2/x+1/x = 1/10

we have to take reciprocal of the time taken by each pipes.

(1+2)/x = 1/10

=> 3/x = 10

=> x= 30

The slower pipe requires 30 hours of times to completely fill the pipe.

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Complete question:

A single pipe can fill a pool twice as quickly as a second one. The pool will be filled in ten hours once both pipes are opened. If only the slower pipe is utilized, how long would it take to fill the pool?

The statement that best interprets the value 29,864 in the quadratic regression equation (y = -0.004·x² + 34.637·x - 29,864) for the data in the table forecasting the company's profit based on the number of units sold is the option;

A regression equation is an equation that aims at discovering the relationship between a dependent or output variable and the input or independent variable.

The possible data in the question, obtained from a similar question, posted online, is presented as follows;

Number of Units[tex]{}[/tex] Profits ($)

500 [tex]{}[/tex]                  -10,000

1200  [tex]{}[/tex]                3000

2500 [tex]{}[/tex]                27000

3200 [tex]{}[/tex]                40000

3600 [tex]{}[/tex]                45000

4300 [tex]{}[/tex]                47000

5000 [tex]{}[/tex]                45000

6750 [tex]{}[/tex]                20000

Based on the above data, using the Polynomial trendline option of Order 2, in MS Excel, the quadratic regression equation, obtained using the Display Equation on chart option is; y = -0.004·x² + 34.637·x -29,864

The function, f(x) = -0.004·x² + 34.637·x -29,864, indicates that at x = 0, which is the point where 0 units have produced, we get;

Initial Profits = f(0) = -0.004 × 0² + 34.637 × 0 -29,864 = -29,864

The value, -29,864 indicates a loss of $29,864, therefore;

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Answer:

Step-by-step explanation:

The company has an initial loss of about $29,864