Identify the input and the output given the relation described: Mr. Edward wants to find the cost of parking his car at a shopping center for a few hours. ___________
Identify the input and the output given the relation described: - 1

Answers

Answer 1
Answer: The input is the hours and the out put is the cost.

Related Questions

Which expression tepresents "the quotient of 10 and 2, plus 3"?
Please can someone help me with the whole page ? Thank u and please please please show your work.
Complete the equation of the graphed linear function. Write the slope in decimal form.y = x +
Explain how you can use the Associative Property to evaluate (7x50)x4.
In a survey of 500 voters 430 said they would vote the same candidate again. What percent of the voters would vote the same way again

A gallon of milk costs $5.12. What is the price, in dollars, of an 8 ounce glass of milk? There are 128 ounces in 1 gallon.

Answers

Answer:

$.32

Step-by-step explanation:

To find the unit price, we take the cost and divide by the units.  We will take the cost and divide by 128 ounces since that is how many ounces in a gallon.

$5.12 / 128 ounces

$.04 per ounce

I need to find the price of an 8 ounce glass of milk, so I multiply by 8 ounces

$.04 per ounce * 8 ounces = $.32

My 8 ounce glass of mile costs $.32

The answer to your question is $.32

Eighty-three million twenty-three thousand seven in standard form

Answers

83,237,000  this should be it 
82,237,000 is your answer

The sides of a square are 3 cm long. One vertex of thesquare is at (2,0) on a square coordinate grid marked in
centimeter units. Which of the following points could
also be a vertex of the square?
F. (−4, 0)
G. ( 0, 1)
H. ( 1,−1)
J. ( 4, 1)
K. ( 5, 0)

Answers

Answer:  The required point that could also be a vertex of the square is K(5, 0).

Step-by-step explanation:  Given that the sides of a square are 3 cm long and one vertex of the  square is at (2,0) on a square coordinate grid marked in  centimeter units.

We are to select the co-ordinates of the point that could also be a vertex of the square.

To be a vertex of the given square, the distance between the point and the vertex at (2, 0) must be 3 cm.

Now, we will be suing the distance formula to calculate the lengths of the segment from the point to the vertex (2, 0).

If the point is F(-4, 0), then the length of the line segment will be

\ell=√((-4-2)^2+(0-0)^2)=√(6^2+0^2)=√(6^2)=6~\textup{cm}\neq 3~\textup{cm}.

If the point is G(0, 1), then the length of the line segment will be

\ell=√((0-2)^2+(1-0)^2)=√(2^2+1^2)=√(4+1)=\sqrt5~\textup{cm}\neq 3~\textup{cm}.

If the point is H(1, -1), then the length of the line segment will be

\ell=√((1-2)^2+(-1-0)^2)=√(1^2+1^2)=√(1+1)=\sqrt2~\textup{cm}\neq 3~\textup{cm}.

If the point is J(4, 1), then the length of the line segment will be

\ell=√((4-2)^2+(1-0)^2)=√(2^2+1^2)=√(4+1)=\sqrt5~\textup{cm}\neq 3~\textup{cm}.

If the point is K(5, 0), then the length of the line segment will be

\ell=√((5-2)^2+(0-0)^2)=√(3^2+0^2)=√(3^2)=3~\textup{cm}.

Thus, the required point that could also be a vertex of the square is K(5, 0).

K (5.0) It's easy just use 2plus3and that's it.

Why is this correct idkidkidkidkidkidk

Answers

Answer:

Step-by-step explanation:

because you go with you first answer bc its going to be right

How to write 800+10+4 in standard form

Answers

814
800+10+4
Eight Hundred and FourTeen
(3 ways)
Their are 3 ways. 1. Eight hundred and fourteen 2. 814 3. 800 + 10 + 4

Rhea is solving a math puzzle. To find the solution of the puzzle, she must find the product of two numbers. The first number is the sum of 23 and x, and the second number is 18 less than two times the first number. Which of the following functions represents the product of these two numbers?Opions are:

A.
P(x) = 2x^2 + 74x + 644
B.
P(x) = 2x^2 + 28x - 414
C.
P(x) = 2x^2 + 102x + 1,288
D.
P(x) = 2x^2 + 110x + 1,472

Answers

Answer:

It's B.

Step-by-step explanation:

First  is x + 23 and second is  2x - 18.

So the product is

(x + 23)(2x - 18)

= 2x^2 - 18x + 46x - 414

=  2x^2 + 28x - 414