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Graph ​ g(x)=3x2−12x−3 ​.

Graph ​ g(x)=3x2−12x−3 ​.-example-1
User DzNET
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1 Answer

1 vote

Answer:

See the image.

Explanation:

The function is given by
g(x) = 3x^(2) - 12x - 3.

Differentiating the function, we get
(d g(x))/(dx) = 6x - 12.

Now, at x = 2, 6x - 12 will be 0.

Hence, at x = 2, either the function will have maximum or minimum value.

g(2) = 12 - 24 -3 = -15.

g(1) = 3 -12 -3 = -12.

g(0) = -3.

Hence, the given function passes through (2, -15), (1, -12) and (0, -3).

Graph ​ g(x)=3x2−12x−3 ​.-example-1
User Ansonl
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