Identify Function Components: Identify the function and its components. The function f(x) is given as tan(3x^(2)+2x), which means we are looking at the tangent of a quadratic expression in x.Recognize Simplification: Recognize that the function itself is already simplified. The function f(x) = tan(3x^(2)+2x) is a trigonometric function of a polynomial. There is no further simplification or calculation to be done unless we are asked to evaluate this function for specific values of x or to perform some operations on the function itself.Conclude Final Answer: Since no further action is required, we conclude that the function f(x) = tan(3x^(2)+2x) is the final answer.

Resources

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Differentiate $f(x)=\tan(3x^{2}+2x)$

View step-by-step help

Home

Math Problems

Grade 8

Multiply powers: integer bases

Full solution

Q. Differentiate

f(x)=\tan(3x^{2}+2x)

Identify Function Components: Identify the function and its components. The function $f(x)$ is given as $\tan(3x^{2}+2x)$ , which means we are looking at the tangent of a quadratic expression in $x$ .
Recognize Simplification: Recognize that the function itself is already simplified. The function $f(x) = \tan(3x^{2}+2x)$ is a trigonometric function of a polynomial. There is no further simplification or calculation to be done unless we are asked to evaluate this function for specific values of $x$ or to perform some operations on the function itself.
Conclude Final Answer: Since no further action is required, we conclude that the function $f(x) = \tan(3x^{2}+2x)$ is the final answer.