which statement is true regarding the functions on the graph?\no (f(-3)=g(-4))\no (f(-4)=g(-3))\no…

which statement is true regarding the functions on the graph?\no (f(-3)=g(-4))\no (f(-4)=g(-3))\no (f(-3)=g(-3))\no (f(-4)=g(-4))
Answer
Explanation:
Step1: Find f(-3)
Locate x = - 3 on the x - axis. For the function f(x) (blue line), when x=-3, the y - value is 0. So f(-3)=0.
Step2: Find g(-4)
Locate x = - 4 on the x - axis. For the function g(x) (red line), when x = - 4, the y - value is 0. So g(-4)=0.
Step3: Check other options
For f(-4), when x=-4 for f(x), y=-2. For g(-3), when x = - 3 for g(x), y=-2. So f(-4)=g(-3) is also true, but we need to check all. For f(-3) and g(-3), f(-3)=0 and g(-3)=-2, so f(-3)\neq g(-3). For f(-4) and g(-4), f(-4)=-2 and g(-4)=0, so f(-4)\neq g(-4).
Answer:
A. f(-3)=g(-4) and B. f(-4)=g(-3)