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I have found the correct answer by using the golden ratio, but how to get the answer from the first part I do not know. I thought that this would be a simple ... ... sin(3x)dx. (f). ∫ 2. 1 x3 lnx dx. Hint: Try integration by parts. 2. Compute ... sin(3x) + C. (f) Integration by parts. Answer: ∫ 2. 1 x3 lnx dx = 1. 4 x4 ... d/dx(4 sin (3x)). = 4d/dx(sin (3x)). = 4 × 3 cos (3x)). = 12 cos (3x)). (c)y = e−2x. Solution: To differentiate the given function with respect to x we need the ... M(x) = e2x cos 3x sin 3x. - sin 3x cos 3x. & Y = M(x)C = e2x c1 cos 3x. - sin 3x. + c2 sin 3x cos 3x. (b) Find the solution of the initial value problem. M(0)C ... Ans: We use the sin 3x formula to determine the value of the sine function for an angle that is three times angle x in measurement. The formula is given by sin ... Dec 12, 2019 ... 3x²-3x+sin(3x) x+o 3 cos(2x)+3x-3ex. 3+3 cos (3x). -6 sin(2x) +3-3ex lim 6-9 sin (3x). X70. -12 cos(2x)-30x care. 6. 15. ". sin 3x = sin(2x + x). = sin 2xcosx + cos 2xsin x using the first addition ... Note that by using these formulae we have written sin 3x in terms of sin x (and its ... [They replaced u by x instead of by 3x + 2]. According to Maple, the answer is: 1/12 (cos (3x + 2)). 3 sin (3x +2)+1/8 cos (3x + 2) sin (3x +2)+3/8x + 1/4. But ... because sin(3x) is not the product of something called sin with 3x, so you can't “cancel the sin's”: sin(3x) sin(x3 + 2). 6= 3x x3 + 2 . Of course, you can ... Sin3x is a triple angle identity in trigonometry. The expansion of sin3x formula can be derived using the angle addition identity of the sine function.
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