Use synthetic division and the theorem on bounds to find integers a and b, such that the interval (a, b) contains all real
zeros of the function. By inspecting the graph of each function, find the shortest interval (c, d) that contains all real zeros
of the function with c and d integers. The second interval should be a subinterval of the first.
-y =
A) -5

Question

Use synthetic division and the theorem on bounds to find integers a and b, such that the interval (a, b) contains all real
zeros of the function. By inspecting the graph of each function, find the shortest interval (c, d) that contains all real zeros
of the function with c and d integers. The second interval should be a subinterval of the first.
-y = 
A) -5 < x < 5, -4 < x < 5 
B) -5 < x < 5, -5 < x < 4 
C) -5 < x < 5, -4 < x < 4 
D) -5 < x < 5, -4 < x < 3

Quizplus · Accepted Answer

The Answer of Use synthetic division and the theorem on bounds to find integers a and b, such that the interval (a, b) contains all real
zeros of the function. By inspecting the graph of each function, find the shortest interval (c, d) that contains all real zeros
of the function with c and d integers. The second interval should be a subinterval of the first.
-y = 
A) -5 < x < 5, -4 < x < 5 
B) -5 < x < 5, -5 < x < 4 
C) -5 < x < 5, -4 < x < 4 
D) -5 < x < 5, -4 < x < 3

Use Synthetic Division and the Theorem on Bounds to Find