Question: I need solution er: (f + g)(x) = = + sin3x - Vx +1, (fg)(x) = sin 3x - va + 1 (x) = sin

I need solution

er: (f + g)(x) = = + sin3x - Vx +1, (fg)(x) = sin 3x - va + 1 (x) = sin - - +1, (fog)(x) = 1 sin 3x - vx + 1 each equation/inequality for r. g(x + 1) + log(x - 2) = 1. Answer: r = 4 +5 > 1. Answer: I > -5 but using a calculator, evaluate: tan (sin-1 Answer: 2V ate the following limits, if they exist. (Do not use L'Hospital rule) n Vh2 + 15 - Vh + 15 Vh +3 -2 Answer: 0 Vh2 + 15 - Vh + 15 m Vh+3-2 Answer: 1/2 x2 - 3.x + 2 +2 2x2 - 3.x - 2 Answer: 1/5 (h + 4)2 - 16 n +0 h Answer: 8 x4 - 3x2 + 10 i x2+ 2x+1 Answer: 2 x - 1 41 x2 - 1 Answer: LHL= -1/2 and RHL= 1/2, so the limit I m(x8 + x2 )ecos(#') Answer: 0 using the squeeze theorem sin (In x) m +0+ In r Answer: 0 using the squeeze theorem im V4x2 - x+1 - 2x Answer: -4/3 +-00 3.x + 2 5x2 - 3x + 1 m +00 9.x2 + 2 Answer: 5/9 m V16x2 + 7x - 4x Answer: +00 X n +0 tan 9r Answer: -. the horizontal asymptote(s) and vertical asymptote(s) of the follow x2 - 4x + 4 Answer: HA: y = 1. VA: x = -7

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