The function in which In which x = 2 mapped to 32 is: g(x) = 4(x+3)² - 68 (Option B).
What is a mapped function?
Two-dimensional patterns are applied to surfaces using mapping functions.
Each model specifies a unique way for converting a three-dimensional point of intersection into a two-dimensional u-v pair known as texturing parameters.
Solution to the mapped function is?
f(x) = -3x² - 4
f(2) = -3(2²) -4
= -3(4)
= -12 -4
= -16 ≠ 32
g(x) = 4(x+3)² -68
g(2) = 4(2+3)² -68
=4(5)² - 68
= 4(25) - 68
= 100 -68
= 32
h(x) = 3x
h (2) = 3(2)
= 6 ≠ 32
j (x) = 2x - 62
j(2) = 2(2) - 62
= 4 - 62
= -58 ≠ 32
Hence, it is correct to state that the function in which In which x = 2 mapped to 32 is: g(x) = 4(x+3)² - 68
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