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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1A
- The derivative of Sin ^(-1) sin (x ^(2) -2) w.r.t x is
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- The derivative os Sin ^(-1) cos x w.r.t x is
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- If y = Cot ^(-1) [ tan ((pi)/(2) -x ) ] then (dy)/(dx) =
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- (d)/(dy) {cos [2 Sin^(-1) (cos x)]}=
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- If y = sec (Tan ^(-1) x), then (dy)/(dx) at x =1 is equal to
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- (d)/(dx) {Sec^(-1) e ^(x) }=
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- The derivative of cos h x/2 w.r.t x is
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- The derivative of Tan h^(-1) 2x w.r.t x is
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- The derivative of Sech^(-1) 3x w.r.t x is
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- The derivative of Sin h ^(-1) x //2 w.r.t x is
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- The derivative of Cos ^(-1)sqrtx w.r.t x is
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- If f (x) = e ^(x) , g (x) = Sin ^(-1) x and h (x) =f (g (x)), then (h'...
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- The derivative of Tan ^(-1) sqrt(x) w.r.t x is
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- If y= x ^(3) Sin ^(-1) x + (x ^(2) + 2 ) sqrt(1- x ^(2)), then dy //dx...
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- (d)/(dx) {tan (log Tan^(-1) sqrtx)}=
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- (d)/(d theta) {sin h [log cot (pi//4+ theta )]}=
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- If Sin h^(-1) x + Sin h ^(-1) y =1 then
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- If y= sqrt(|(1-Sin ^(-1)x)/(1+ Sin^(-1)x)|) then y '(0)=
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- (d)/(dx) {cos ^(2) [Tan ^(-1) (sin Cot ^(-1)) ]}=
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- The derivative of Cosec ^(-1) (a ^(x)) w.r.t x is
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