Describe the graph of $y=\frac{1}{2}(x+2)(x-2)(x+4)$.
A) A polynomial curve that goes down on the left and up on the right, has zeros at 4,2 , and -2 , and has a $y$-intercept at -8 .
B) A polynomial curve that goes up on the left and down on the right, has zeros at 4, 2 , and -2 , and has a $y$-intercept at -8 .
C) A polynomial curve that goes down on the left and up on the right, has zeros at $-4,-2$, and 2 , and has a $y$-intercept at -8 .
D) A polynomial curve that goes up on the left and down on the right, has zeros at $-4,-2$, and 2 , and has a $y$-intercept at -8 .

Question

Quizplus · Accepted Answer

The Answer of Describe the graph of $y=\frac{1}{2}(x+2)(x-2)(x+4)$.
A) A polynomial curve that goes down on the left and up on the right, has zeros at 4,2 , and -2 , and has a $y$-intercept at -8 .
B) A polynomial curve that goes up on the left and down on the right, has zeros at 4, 2 , and -2 , and has a $y$-intercept at -8 .
C) A polynomial curve that goes down on the left and up on the right, has zeros at $-4,-2$, and 2 , and has a $y$-intercept at -8 .
D) A polynomial curve that goes up on the left and down on the right, has zeros at $-4,-2$, and 2 , and has a $y$-intercept at -8 .

Describe the Graph Of y=12(x+2)(x−2)(x+4)y=\frac{1}{2}(x+2)(x-2)(x+4)y=21​(x+2)(x−2)(x+4) A) a Polynomial Curve That Goes Down on the That

Describe the Graph Of $y=\frac{1}{2}(x+2)(x-2)(x+4)$
A) a Polynomial Curve That Goes Down on the That