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Home / Questions / a) Show that the point (1,0)=(1,0) lie on the curve 20 =sin(att - o), if exists. Then find...

a) Show that the point (1,0)=(1,0) lie on the curve 20 =sin(att - o), if exists. Then find equation of tangent and normal line to given curve. b) Evaluate the followings: (5) (6) i) y'=?, where e 1 –

a) Show that the point (1,0)=(1,0) lie on the curve 20 =sin(att - o), if exists. Then find equation of tangent and normal line to given curve. b) Evaluate the followings: (5) (6) i) y'=?, where e 1 – xy = = sin sin ii) 6 = ? where, 8t + cot(20) – sect = 0

a) Show that the point (1,0)=(1,0) lie on the curve 20 =sin(att - o), if exists. Then find equation of tangent and normal lin

May 17 2021 View more View Less

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