Question

Given f(x)= 1/3(4-x)^2, what is the value of f(16)

Answer 1

Answer:

48

Step-by-step explanation:

f(x)= 1/3(4 - x)^2

f(16) = (1/3)(4 - 16)^2

f(16) = (1/3)(-12)^2

f(16) = (1/3)(144)

f(16) = 48

Answer 2

The value of $f(16)$ is 48.

Solve: $f(x)=1/3(4-x)^2$,

 

Solution:  

1. Write the equation

$f(x)= 1/3(4 - x)^2$

2. Substitute 16 into the x

$f(16) = (1/3)(4 - 16)^2$

3. Simplify

$f(16) = (1/3)(144)$

4. Multiply

$f(16) = 48$

Therefore, the value of $f(16)$ is 48.