A computer repairman makes $25 per hour. Which equation models the situation? Let h represent the hours worked. Let d represent the total amount earned.

Answers

Answer 1
The total amount earned, d, with respect to the number of hours, h, worked is:

d(h)=25h

Related Questions

Find the value of each variable. Please help me!!

Answers

check the picture below.

How do you find common factors

Answers

First, you break down the numbers. Find what numbers can be multiplied together to create those numbers. Now, you can see what factors the numbers have in common. For example, you have the two numbers 6 and 9. 6×1=6 2×3=6 and then 1×9=9 and 3×3=9. Both of the numbers have the factors 3 so they have the common factor of 3.
Final answer:

To find common factors between numbers, list all factors of each number and identify numbers that are in both lists. When multiplying fractions, multiply numerators and denominators then simplify by common factors. Multiplying both sides by the same factor can help in solving equations with fractions.

Explanation:

To find common factors between two or more numbers, you first list out all the factors of each number. Factors are numbers that divide into the original number without leaving a remainder. For instance, if we are looking for common factors of 8 and 12, we list their factors as follows: the factors of 8 are 1, 2, 4, and 8, and the factors of 12 are 1, 2, 3, 4, 6, and 12. After listing out the factors, you look for numbers that appear in both lists. In this example, the common factors of 8 and 12 are 1, 2, and 4.

Another approach mentioned involves multiplying both sides by the same factor to make both sides integers when working with equations. This can be useful when seeking to simplify fractions or solve equations with fractional components.

It is also important to recognize that while multiplying fractions, we multiply the numerators together and the denominators together. Simplifying the result by common factors as needed helps in reducing fractions to their simplest form. For example, if we multiply ½ by ¾, we get a result of ¼ (numerator 1x3=3, denominator 2x4=8) which we can simplify to ¾ by dividing both numerator and denominator by the common factor 3.

can someone solve this for me

Answers

[tex]b^2+35^2=40^2\\ b^2+1225=1600\\ b^2=375\\ b=\sqrt{375}\approx19.4[/tex]
a^2 + b^2 = c^2

35^2 + b^2 = 40^2

1225 + b^2 = 1600
-1225 -1225
b^2 = 375

b = 19.36

So your answer will be 19.4

If a wheel with a radius of 80 inches spins at a rate of 50 revolutions per minute, find the approximate linear velocity in miles per hour.

Answers

Check the picture,

let A be the point where the circle (the wheel) touches the ground. One revolution is completed when A is back on the ground. This happens after all the points in the circumference, have touched the ground.

So one revolution means 1 circumference, which is equal to one 2πR.

50 revolutions per minute means the velocity  is  50*2πR inches per 1 minute.

50*2πR=50*2*3.14*80 (inches) =  25,120 inches per minute.

1 foot is 12 inch, so 25,120 inches are [tex] \frac{25,120}{12} =2093.3 [/tex] feet

1 mile is 5280 feet so 2093.3 feet are [tex] \frac{2093.3}{5280}= 0.4[/tex] mile

now we convert minutes to hour: 1 hour = 60 min, so 1 min=1/60 hour

finally:

velocity= [tex] \frac{0.4miles}{1/60 hours}= 0.4*60 mi/h=4*6 mi/h= 24 mi/h[/tex]

A soccer team is having a car wash.the team spent $55 on supplies.they earned $275 including tips.The teams profit is the amount the team made after paying for supplies.Write a sum of integers that repersents the teams profit.

Answers

For the given values $55 spent on the soccer team on supplies and they earned $275 on car wash including all the tips they got. Solution:-55 (because of the expense of the team on supplies) + 275 (because of the profit of car wash business of the team)-55 +275 = 220 The team car wash profit is $220 after paying for the supplies.An integer is a whole number that can be negative, positive, or can also be zero. An Integer cannot be fraction or decimal, it is any number that can be written without a fractional component. A sum of an integer using the formula (N(N + 1))/2, it is the simplified form.

Please explain to me 1) the similarities/differences in the two lines, 2) how are the two graphs related to one another, and 3) how do the equations show this relationship for the following:

Answers

first off, the function A is an exponential one with a base of 4
the function B is just a horizontal line at y  = 1/4

1) similarities? none other than they have both share the same point of -1, 1/4 or -1, 0.25, so they cross each other at that point, after that, B keeps on going horizontally, and A keeps on going up.

2)  related?  not sure on that one, I don't see much relation, other than they're both on the same plane and share the same axes.

3)  hmmm what is the following again?

If 5(3x-7)=20, then what is 6x-8

Answers

5(3x-7) = 20

15x-35 = 20

15x = 55

x = 3.666666


 so 6(3.666666) -8 = 13.99999 round to 14

5(3x-7)=20
15x-35=20
15x=55
x=3 2/3

6(3 2/3)-8
22-8=14
so the answer is 6x-8=14

You have $5. If candy bars cost $0.75, what is the greatest number of candy bars you can buy

Answers

you can buy six candy bars, hope this helped!

You can buy 6 candy bars. and have 50 cents left over. 

6 candy bars will cost you $4.50 which fits your budget.
7 candy bars will cost you *5.25 which is over your budget.

Adam is going to cook a turkey for 14 people and wants to allow ¾ lb of turkey for each person.

1lb = 450 g

How much would a turkey cost for 14 people?

Answers

Calculate how many grams should we have per person.

3/4*450=337.5 g for each person.
Now multiply the result by the number of persons

337.5*14=4725 g


y varies inversely with x k = 0.6 What is the value of x when y is 0.6? A. x = 0.36 B. x = 1 C. x = 3.6 D. x = 10

Answers

[tex]\bf \qquad \qquad \textit{inverse proportional variation}\\\\ \textit{\underline{y} varies inversely with \underline{x}}\qquad \qquad y=\cfrac{k}{x}\impliedby \begin{array}{llll} k=constant\ of\\ variation \end{array}\\\\ -------------------------------\\\\ k=0.6\qquad y=\cfrac{0.6}{x} \\\\\\ \textit{What is the value of x when y is 0.6?}\qquad 0.6=\cfrac{0.6}{x}[/tex]

solve for "x".

Answer:

.

Step-by-step explanation:

.

The probability that an archer hits a target on a given shot is .7 if five shots are fired find the probability that the archer hits the target on three shots out of the five.

Answers

This is a problem in "binomial probability."  Either the archer hits his target or he does not.  This experiment is performed 5 times (so that n=5), and the probability that the archer will hit the target is 0.7 (so that p=0.7).

We need to find the binomial probability that x=3 when the possible outcomes are {0, 1, 2, 3, 4, 5}.

You could use a table of binomial probabilities to evaluate the following:

P(5, 0.7, 3).

Alternatively, you could use a TI-83 or TI-84 calculator and its built-in "binompdf(  " function.

I evaluated binompdf(5,0.7,3) and obtained the result 0.309.


The probability that the archer hits the target on exactly three out of five shots is 0.3087, or 30.87%, calculated by using the binomial probability formula.

The probability that an archer hits a target on a given shot is 0.7 and the goal is to calculate the probability that the archer hits the target on exactly three out of five shots. This is a binomial probability problem, as each shot can end in either a success (hitting the target) with a probability of 0.7, or a failure (missing the target) with a probability of 0.3.

To calculate the probability of exactly three successes (hits) out of five, we use the binomial probability formula:

P(X=k) = (n choose k) * (p)^k * (1-p)^(n-k)

Where:

n = total number of trials (5 shots)

k = number of successes (3 hits)

p = probability of success on a single trial (0.7)

Applying the formula, we get:

P(3 hits out of 5) = (5 choose 3) * (0.7)^3 * (0.3)^2

= 10 * (0.343) * (0.09)

= 10 * 0.03087

= 0.3087

Therefore, the probability that the archer hits the target on exactly three out of five shots is 0.3087, or 30.87%.

Which statement is true about whether Z and B are independent events?

Z and B are independent events because P(Z∣B) = P(Z).
Z and B are independent events because P(Z∣B) = P(B).
Z and B are not independent events because P(Z∣B) ≠ P(Z).
Z and B are not independent events because P(Z∣B) ≠ P(B).

Answers

The answer is the first one im taking that test rn lol

Answer:

Z and B are independent events because P(Z∣B) = P(Z).

Step-by-step explanation:

Z and B are independent events

When Z  and B  are independent events then

P(Z and B) = P(Z) * P(B)

P(Z∣B)= [tex]\frac{P(Z and B)}{P(B)}[/tex]

P(Z∣B)= [tex]\frac{P(Z)*P(B)}{P(B)}[/tex]

We cancel out P(B) on both sides

P(Z|B) = P(Z)


You take a three-question true or false quiz. You guess on all the questions. What is the probability that you will get a perfect score?

Answers

It would be 1/8. 2 to the third is 8, and all three answers correct is one option.
these are all independent events being that answering one question does not effect the other questions. Each question can be either true or false....so the probability of getting 1 correct is 1/2.

the probability of getting them all correct is : 1/2 * 1/2 * 1/2 = 1/8 <=

What is the value of x in the equation below?

1+2e^x+1=9

Answers

I am sure the correct answer is x=0.38629436…hope this help you

Answer:

X = In4-1    C on edge, just took the test

The sum of a number and -20 is 40.What is the number?

Answers

sum means addition

 so x +-20 = 40

x = 40 +20 = 60

x=60


Which of the following is the radical expression of a to the four ninths power

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Answer:

[tex]\sqrt[9]{a^{4}}[/tex]

Step-by-step explanation:

To convert a fraction form into a radical form you need to know that the denominator will be the root index and the numerator will be the exponent into the root. For the case of four ninths:

[tex]a^{\frac{4}{9}} = \sqrt[9]{a^{4}} .[/tex]

The value of a car decreases by 20 percent per year. Mr. Sing purchases a $22,000 automobile. What is the value of the car at the end of the second year?

Answers

What I did was take 22,000 and divide by 100 to get 1 percent of the value (22,000). I got 220. I multiplied 220 by 20 (to get what 20 percent would be) and got 4,400. Now subtract 4,400 twice (or 8,800 once) from 22,000. The value of the car at the end of the second year would be $13,200.

22,000 - 20% = 17,600

17,600 - 20% = 14,080

$14,080 at the end of the second year .

if f(x) = x^2 + 1 and g(x) = x - 4, which value is equivalent to ( f ○ g)

a. 37
b 97
c 126
d 606

(Compostition of Functions)

Answers

Alright, so f composition g is putting g(x) into f(x), which is (x-4)^2+1. I don't see a way to turn it into a number

Which of the following represents the linear equation 3x =12 - 2y in standard form?
A: y=-2/3x-2
B: y=-2/3x-6
C: y=-3/2x+6
D: y= 2/3x-17/3

Answers

3x = 12 - 2y....in standard form is : 3x + 2y = 12

3x = 12 - 2y
3x - 12 = -2y
-3/2x + 6 = y....y = -3/2x + 6 <== this is slope intercept form

Paula is given a litre of water during her fitness assessment at the gym she drinks 375 milliliters of water how much is left

Answers

1 liter = 1000 milliliters so we can find it out by taking 1000 ml and subtracting 375 ml from 1000 milliliters. 1000 - 375 = 625 milliliters left. Also, if they want the answer in liters, we can find this out since we know that 1 liter = 1000 milliliters.

Answer in liters and percent

[tex] \frac{1000-375}{1000} = .625 [/tex] This is saying we have .625 of a liter left or we have 62.5% left

A wheel makes 5 13/16 revolutions per minute. If it rotates for 76 minutes, how many revolutions does it make?

Answers

multiply 5 13/16 by 76


5 13/16 * 76 = 441 3/4 revolutions

Chris can be paid in one of two ways. Plan A is a salary of $350 per month, plus a commission of 7% of a sales. pLan B is a salary of $436 per month, plus a commission of 5% of sales. For what amount of sales is Chris better off selecting plan A

Answers

let's say, the total sales is "x"... .so hmm on Plan A, he gets 350 plus 7% of "x", well, 7% is just (7/100) * x or 0.07x

now, on Plan B, he gets 436 plus 5% of "x", 5% of "x" is (5/100) * x, or 0.05x

he's better off with A, only if A is greater than B, namely, A > B

[tex]\bf A\ \textgreater \ B\implies 350+0.07x\ \textgreater \ 436+0.05x \\\\\\ 0.07x-0.05x\ \textgreater \ 436-350\implies 0.02x\ \textgreater \ 86\implies x\ \textgreater \ \cfrac{86}{0.02}[/tex]

and surely you know how much that is.

A ball is thrown vertically upward. After t seconds, its height h (in feet) is given by the function h(t)= 120t-16t^2 . What is the maximum height that the ball will reach? Do not round

Answers

There are many ways to solve this, but if we ignore calculus and derivations from physics motions under constant acceleration, we can either find the midpoint of the two zeros of the function or we can more directly view the maximum height if we translate the quadratic into vertex form.  Personally the easiest way for simple quadratics like this is to find the midpoint of the two zeros of the function...

h(t)=120t-16t^2, h(t)=0 when

16t^2-120t=0

4t(4t-30)=0  so the two zeros are when t=0 and 30/4

t=0 and 7.5

So the midpoint is 7.5/2=3.75

h(3.75)=-16t^2+120t-225 ft

Now if we did do the vertex form, which is important because it shows a general solution for all quadratics vertexes, which are the maximum/minimum points for all parabolas.

It is useful to commit to memory that the vertex, ie minimum/maximum point for all quadratics of the form ax^2+bx+c=y is:

(-b/(2a),  (4ac-b^2)/(4a))  Again, this is very important as it is an absolute minimum/maximum, ie vertex for all parabolas...

In this case we are only concerned with the maximum height, or the y coordinate of the vertex, which is

(4ac-b^2)/(4a) which is in this instance (0-120^2)/(-64)=225 ft

The answer is: 225.

To find the maximum height that the ball will reach, we need to determine the vertex of the parabola described by the function [tex]\( h(t) = 120t - 16t^2 \)[/tex]. The vertex form of a parabola is[tex]\( h(t) = a(t - h)^2 + k \)[/tex], where [tex]\( (h, k) \)[/tex] is the vertex of the parabola. The value of [tex]\( k \)[/tex] will give us the maximum height.

The given function can be rewritten in the form [tex]\( h(t) = -16(t^2 - \frac{120}{16}t) \)[/tex]. To complete the square, we take the coefficient of [tex]\( t \)[/tex], divide it by 2, and square it. This value is then added and subtracted inside the parentheses:

[tex]\( h(t) = -16(t^2 - \frac{120}{16}t + (\frac{120}{32})^2 - (\frac{120}{32})^2) \)[/tex]

[tex]\( h(t) = -16((t - \frac{120}{32})^2 - (\frac{120}{32})^2) \)[/tex]

Now, we expand the squared term and multiply through by -16:

[tex]\( h(t) = -16(t - \frac{120}{32})^2 + 16(\frac{120}{32})^2 \)[/tex]

[tex]\( h(t) = -16(t - 3.75)^2 + 16(3.75)^2 \)[/tex]

The maximum height [tex]\( k \)[/tex] is the constant term when the equation is in vertex form:

[tex]\( k = 16(3.75)^2 \)[/tex]

[tex]\( k = 16 \times 14.0625 \)[/tex]

[tex]\( k = 225 \)[/tex]

Therefore, the maximum height that the ball will reach is 225 feet.

A trinomial that contains the variable k the coefficient of the second degree term is 1, the coefficient of the first degree term is -7 and the constant term is -15 how would you write this?

Answers

[tex]k^{2}-7k-17[/tex]

in a grocery store steak cost $3.85 per pound if you buy a three pound steak and pay for it with a $20 bill how much change will you get

Answers

The steak when bought with a $20 bill would cost totally $8.45

The change to be recieved is equal to $8.45

What is the unitary method?

The unitary method is a method in which you find the value of a unit and then the value of a required number of units.

Given here: The price per steak is given as $3.85 per pound.

Thus 3 pound of steak will cost 3×3.85=$11.55

Therefore the change to be recieved is =20-11.55

                                                                  =$8.45

Hence, The change to be recieved is equal to $8.45

Learn more about the unitary method here:

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A line segment that goes from one side of the circle to the other side of the circle and doesn’t go through the center is

Answers

A chord is a line segment that goes from one side of the circle to the other without crossing the center. 

Answer:

A line segment that goes from one side of the circle to the other side of the circle and doesn’t go through the center is called chord of the circle.

Step-by-step explanation:

Consider the provided information.

It is given that the line segment goes from one side of the circle to the other side of the circle and doesn’t go through the center.

Diameter: A line segment goes from one side to another side of a circle passes through the center is called the diameter of the circle.

Chord:  A line segment goes from one side to another side of a circle but do not passes through the center is called the chord of the circle.

For better understanding refer the attached figure:

Hence, A line segment that goes from one side of the circle to the other side of the circle and doesn’t go through the center is called chord of the circle.

What is the property of 16+31=31

Answers

We have the equation here is

16 + 31 = 31

When we simplify the equation to the understandable form, we move all terms or numbers to right and on left side zero will be left.

0 = 31-16-31

We get, 0 = -16

Now we see that both sides of equations are not equal, it means there is no solution so it is an invalid equation.

A man divided $9,000 among his wife, son, and daughter. The wife received twice as much as the daughter, and the son received $1,000 more than the daughter. How much did each receive?

If x is the amount the wife received, then which of the following expressions represents the amount received by the son?

Answers

your answer is A. x/2+1000

the mother recieved $4000 and the son recieved $3000, $4000/2 equals $2000, $2000 plus $1000 equals $3000 

Answer:

Step-by-step explanation:

A man divided $9,000 among his wife, son and daughter.

The wife received twice as much as the daughter.

Let the daughter received d amount.

Then the wife received = 2d

and son received $1,000 more than the daughter.

The son received the amount = 1000+d

So the expression will be = d + 2d +(1000+d) = 9,000

3d + (1000+d) = 9000

4d = 9000 - 1000

4d = 8000

d =  [tex]\frac{8000}{4}[/tex]

d = 2000

Daughter received $2,000

Wife received 2d = 2 × 2000 = $4,000

Son received 1000 + d = 1000 + 2000 = $3,000

If x is the amount the wife received, then the expression represents the amount received by the son :

S = 1000 + (x/2)

if BD is the midsegment and BD is parallel to to AE, then value of AE is

28.
56.
112.
None of the choices are correct.

Answers

112 is correct, 56 times 2.

Suppose f⃗ (x,y,z)=⟨x,y,4z⟩f→(x,y,z)=⟨x,y,4z⟩. let w be the solid bounded by the paraboloid z=x2+y 2 z=x2+y2 and the plane z=9.z=9. let ss be the closed boundary of ww oriented outward. (a) use the divergence theorem to find the flux of f⃗ f→ through s.

Answers

Final answer:

To find the flux of a vector field through a closed boundary using the divergence theorem, calculate the divergence of the vector field and evaluate the triple integral of the divergence over the solid bounded by the boundary. In this case, the flux is 3 times the volume of the solid.

Explanation:

The student is asking how to use the divergence theorem to find the flux of a vector field through a closed boundary. In this case, the vector field is defined as f(x, y, z) = ⟨x, y, 4z⟩ and the closed boundary is a solid bounded by the paraboloid z = x^2 + y^2 and the plane z = 9.

To use the divergence theorem, we need to calculate the divergence of the vector field, which is the sum of the partial derivatives of f with respect to each variable. In this case, the divergence is 3.

Then, we can use the divergence theorem to find the flux through the closed boundary by evaluating the triple integral of the divergence over the solid bounded by the paraboloid and the plane. In this case, the flux is 3 times the volume of the solid.

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The flux of [tex]\(\vec{F}\)[/tex] through S is 24π.

To apply the divergence theorem, we first compute the divergence of [tex]\(\vec{F}\)[/tex]:

[tex]\nabla \cdot \vec{F} = \frac{\partial}{\partial x} (x) + \frac{\partial}{\partial y} (y) + \frac{\partial}{\partial z} (4z) = 1 + 1 + 4 = 6.[/tex]

The divergence theorem states that the flux of a vector field through a closed surface is equal to the triple integral of its divergence over the region enclosed by the surface.

Thus, we have:

[tex]\iint_S \vec{F} \cdot d\vec{A} = \iiint_W (\nabla \cdot \vec{F}) \, dV = \iiint_W 6 \, dV[/tex]

The region W is bounded below by the paraboloid [tex]\(z = x^2 + y^2\)[/tex], and above by the plane z = 4.

Converting to cylindrical coordinates, we have:

[tex]\iiint_W 6 \, dV = \int_0^{2\pi} \int_0^2 \int_{r^2}^4 6 \cdot r \, dz \, dr \, d\theta = 24\pi.[/tex]

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