Answer these problems, please

( final result only is okay )

Section 3.5: Problem 1 (1 point) Previous Problem Problem List Next Problem Evaluate the following expressions. Your answer must be an angle in radians and in the interval [-7/2, #]. Give exact answers; do not use decimal answers. You can enter the number 7 as pi. E.g. if the answer is 7/2 you could enter pi/2 or 1/2*pi. sin (7 ) = sin 1(_V3 )= COS (7 )= cos-1(2 )=Section 3.5: Problem 10 (1 point) Previous Problem Problem List Next Problem If f(x) = 3 tan-1(4 sin(3)), find f'(I).Section 3.5: Problem 11 (1 point) Previous Problem Problem List Next Problem If f(x) = (sin '(6x + 7)), then f(x ) = Note: The inverse of sin (x) can be entered as arcsin(x) or asin(x)Section 3.5: Problem 2 (1 point) Previous Problem Problem List Next Problem Evaluate the following expressions. Your answer must be an angle in radians and in the interval (-7/2, w/2). Give exact answers; do not use decimal answers. You can enter the number 7 as pi. E.g. if the answer is 7/2 you could enter pi/2 or 1/2*pi. tan '(0) tan-1(-V3) =[ tan-1() =Section 3.5: Problem 3 {1 point) Previous Problem Problem List Next Problem Rewrite the expression as an algebraic expresion in z: man-Is} =C]. Note: by algebraic, we mean that the answer is not allowed to use trig functions, or inverse trig functions. It is allowed to involve polynomials, quotients, and roots. Section 3.5: Problem 4 (1 point) Previous Problem Problem List Next Problem If f(x) = 2x arcsin(I), find f'(I). Find f'(0.5).Section 3.5: Problem 5 (1 point) Previous Problem Problem List Next Problem Find the first derivative of f(x) = 2 sin '(x]) f(I) =Section 3.5: Problem 6 (1 point) Previous Problem Problem List Next Problem If f(x) = 4 arctan(3x), find f'(x). Find f'(5).Section 3.5: Problem 7 (1 point) Previous Problem Problem List Next Problem Find the first derivative of f(x) = 3 tan '(8x) f'(x) =Section 3.5: Problem 8 (1 point) Previous Problem Problem List Next Problem Find the first derivative of f(x) = tan-1(83) f'(I) =Section 3.5: Problem 9 (1 point) Previous Problem Problem List Next Problem If f(x) = 61 arctan(7x?), find f'(I). f'(x) =