Chapter 6.3, Problem 5QR

Use that tan (x) · sec* (x) = tan? (x) · sec³ (x) · (sec(x) tan(x)) and the Pythagorean identity for tan? (x). Use that tan (x) · sec*(x) = tan³ (x) • sec² (x) · (sec2 (x)) and the Pythagorean identity for sec? (x).

Find the first derivative of y=tan² (3x²-4). (A x tan (3x2-4) x tan (B 12x tan(3x2-4) sec²(3x²-4) c sec? (3x2-4) D None of the given choices E 2 tan?(3x2-4) csc²(3x²-4)

Can you please help me out

Using substitution

tan(r) sec(x)dx ftan² (r) sec(x) dx tan(r) sec²(x) dx MTH 32 106

Differentiate while showing the necessary steps. y=g(x)=(cos⁡(x))/x^2

1. a) Copy and complete the table below: Original Function First derivative Second Derivative f(t)= Original Function First derivative Second Derivative 5 t-3 -5e⁰ - f(z) = ln 100 h(p) = -2e¹-p b) After completing the table in part 1 a) above, copy and complete the table below by stating the name of EACH function used and their respective derivatives:

Verify the formula by differentiation. sec2 (9x + 5)dx = 1. tan (9x + 5) + C 6. Which function should be differentiated? O A. sec2(9x + 5) 1. O B. tan (9x + 5) + C 6.

Find the derivative