Computer Science, asked by masego, 1 year ago

Let f(x) = tan(x) - 2/x. Let g(x) = x^2 + 8. What is f(x)*g(y)

Answers

Answered by ajvicky143
23

simply put g(x) in place of x in f(x)


owuondajulius: f(x)*g(y)
=(tanx-2/x)*(y²+8)
=y²tanx+8tanx-2y²/x-16/x
Answered by Sidyandex
22

Answer:

f(x)*g(x) = (tan(x) - 2/x)(x² + 8)                    

Apply FOIL in multiplying binomials.

Multiply the First terms, next is the Outer terms, then the Inner terms, and lastly, the Last terms = tan(x³) + 8 tan(x) - 2x²/x - 2(8)/x.

Simplifying we get = tan(x³) + 8 tan(x) - 2x - 16/x

Now Multiplying it by x to remove the variable in the denominator and we get

 = (tan(x³) + 8 tan(x) - 2x - 16/x) x = tan(x⁴) + 8 tan(x²) - 2x² - 16x/x.

Simplifying again, we get = tan(x⁴) + 8 tan(x²) - 2x² - 16


owuondajulius: f(x)*g(y)
=(tanx-2/x)*(y²+8)
=y²tanx+8tanx-2y²/x-16/x
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