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Differentiate(i) y = tan 3x(ii) y = cos (tan x) |
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Answer» (i) y = tan 3x Put u = 3x du/dx = 3 Now y = tan u du/dx = sec2 u So dy/dx = (dy/du) x (du/dx) = sec2 u (3) = 3 sec2 3x (ii) y = cos (tan x) Put u = tan x du/dx = sec2 x Now y = cos u ⇒ du/dx = – sin u Now dy/dx = (dy/du) x (du/dx) = (-sin u) (sec2 x) = – sec2 (sin (tan x)) |
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