Which of the following is true for the relation f(x) = x^2 + 8? only the inverse is a function. only the equation is a function. neither the equation nor its inverse is a function. both the equation and its inverse are functions.

both the equation listed above and the inverse are functions.

we know that the equation above is a function because firstly, it is a quadratic, which is a type of function. we also know it is a function because there is only 1 output for all of the inputs we can use, or to put it more simply, no matter what x we put in, only one y value comes out.

to find if the inverse is a function, we first have to find the inverse. you can find the inverse to any function by switching the x and f(x) values. after that, solve for the new f(x) value. the result will be the inverse function. the step-by-step process for this one is done below for you.

f(x) = x^2 + 8 > switch the x and f(x)

x = f(x)^2 + 8 > subtract 8 from both sides

x - 8 = f(x)^2 > take the square root of both sides

f(x) =

and this is also a function because we only get one output for every input. therefore, both are functions.

b. would be the answer : )

step-by-step explanation:

step 1: add -16x to both sides.

16x−4y+−16x=64+−16x  

−4y=−16x+64

step 2: divide both sides by -4.

−4y /-4 = -16x + 64/-4

answer:   y=4x−16

hope i'm right

yes

step-by-step explanation:

so of course you want to start by plugging the 5 in which goes to 7(5)+3(5)=50 because 7*5=35 and 3*5=15 and then add them together, then plug in the 5 to the other equation as well 9(5)+5=50 because 9*5= 45 and then add 5 and so yes they are equivalent.