By the Remainder Theorem, what can be said about the polynomial function z(x)if z(−6)=3? The remainder must be
when z(x)is divided by

The remainder must be   3  

when z(x) is divided by  (x+6)  

Explanation:

The remainder theorem says that if you divide p(x) over (x-k), then the remainder is r = p(k)

Now if z(-6) = 3, then we can see that k = -6 and r = 3.

So we'll divide z(x) over x-k = x-(-6) = x+6 to get some quotient and then a remainder of r = 3.

it reflected because of the glass maube

step-by-step explanation: