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5. Suppose that the line tangent to the graph of y = f(x) at x = 3 passes through the points (-2,3) and (4, -1). What is the

15. Find the antiderivative F for f(x) = sin x), -* <x<0 satisfying F(0) = 1. (1) F(c) = -cos 2 - 1 (3) F(x) = -cos 2+2 (2) F

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solution: 5 equ of tangent line to fas at n-3 = equ of line which passes through two points (23) & (+). 364) Then, Eg of linwritten as eqr can be hcks & using 2 da using in , weget ha 3 t² 3 (os3x + 5 hes = 9 +² 2083x + 5 weget using t= singh how -[Pg. 5) Now, find anti derivative F for flug = - sinu Su, J-sinn du O FR Cosn tc Ito Put no & For in , weget Fo Itc cao Thes,(pg 3 x - 4x +3 Differentiate with by using quotient rule fc = [(5x + 1) (yn-y) - (nh Lun + 3). t (52 +1² This option 4 is199-2 Solution Given - 7 sin Titx) + cos2x Then, fo = -7 sinn & cosan sin (+) = -fin (I) quadrant How -7 lopu - 2 sinan goma

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