Probably dark and cool, and dry.
To determine the maximum value of a quadratic function opening downwards, we are going to find the vertex; then the y-value of the vertex will be our maximum.
To find the vertex (h,k) (where h=x-coordinate and k=y-coordinate) of a quadratic function of the form

we'll use the vertex formula:

, and then we are going to replace that value in our original function to find k.
So, in our function

,

and

.
Lets replace those values in our vertex formula:



Now that we know the x-coordinate of our vertex, lets replace it in the original function, to get the y-coordinate:



We just prove that the vertex of

is (2,1), and for the graph we can tell that the vertex of

is (-2,4). The only thing left is compare their y-coordinates to determine w<span>hich one has the greater maximum value. Since 4>1, we can conclude that </span>

has the greater maximum.
Answer:
f(x) = 8x
Step-by-step explanation:
In this problem, we need to write the given statement in function form i.e. "Keesha will mow grass for $8 per hour."
In this problem, no of hours is independent variable while cost is dependent variable.
Let x is the no of hours and y is the cost. ATQ,
y=8x
In function form,
<h2>f(x) = 8x </h2>
<span>The <u>correct answers</u> are:
1, 3 and 4.
Explanation<span>:
We use synthetic division to divide a polynomial by a binomial of the form x-c, where c is a constant. x-c is a linear term, so 1 is true.
When we begin synthetic division, we place the value of c outside the box. Since c is a constant, and not a variable, then 2 is not true.
When we finish synthetic division, if there is a number other than 0 in the last term of the quotient (answer), this is a remainder. This makes 3 true.
When converting the answer from synthetic division to a polynomial, we use our numbers in the quotient as the coefficients of variables, starting with exponents that are 1 less than the original dividend; this makes 4 true.</span></span>