The function G is given in three equivalent forms which form most quickly reveals the zeros of the function?

A) g(x) = 3(x+1)^2 -12
B) g(x) = 3x^2+6x-9
C) g(x) = 3 (x+3) (x-1)

Write one of the zeros.
x=

C) g(x) = 3 (x+3) (x-1)

The zeros are  -3,1

Step-by-step explanation:

A) g(x) = 3(x+1)^2 -12   This is in vertex form  

B) g(x) = 3x^2+6x-9   This is in standard form

C) g(x) = 3 (x+3) (x-1)  This is in factored form

3 (x+3) (x-1) =0  to find the x intercept

using the zero product property

x+3 =0     x-1= 0

x=-3            x=1  are the x intercept  or zeros

C) g(x) = 3 (x+3) (x-1)

Zeros: x = 1, -3

Step-by-step explanation:

Factorized form is the quickest way to find zeroes

answer: i'm not going to give you the answer, but some hints to work it out.

step-by-step explanation: so, if there is a straight line that means that the line angle is 180°. so we subtract the 2 angle measures provided, (15 and 38) from 180. so the answer is 180 - (38 + 15). (you have to solve the equation)

b is 38 degrees.

a is 52 degrees.

this is because if b is 38 and a is 14 degrees more than b than 38+14=52 and 52+38=90 degrees. hope this .