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AAKASH SERIES-DIFFRENTATION-PRACTICE SHEET (EXERCISE - I) (LEVEL - I)(Straight Objective Type Questios)
- If x^(m) y^(n)=(x+y)^(m+n) , then dy/dx is equal to
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- If y = 2^(2 ^(x)), then (dy)/(dx) =
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- If y = (sinx)^(x) then (dy)/(dx) =
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- If y=x^(cosx) then (dy)/(dx)=
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- d/(dx){x^(tanx)} =
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- If y = (ax+b)^(cx+d) then (dy)/(dx) =
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- The derivative of y = (1-x) (2-x) (3-x) ....(n-x) at x = 1 is
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- If y = log {((1 +x)/(1-x )) ^(1//4) } -1/2 Tan ^(-1) (x ), then (dy)/(...
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- f (x) = (cos x) ( cos 2x ) …( cos nx) implies f' (x) + sum ^(n) (r tan...
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- f (x) = (cos x) ( cos 2x ) …( cos nx) implies f' (x) + sum ^(n) (r tan...
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- d/(dx)[(cosx)^(logx)+(logx)^(x)] =
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- If f(x) = cos x cos 2x cos 2^2 x cos^(2^3) x .....cos 2^(n-1) x and n ...
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- d/(dx)(log(e^x((x-2)/(x+2))^(3//4))) equal to
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- y = log^(n)x x where log^(n) means log.log.log ....(repeated n times) ...
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- If x = a cos^(4)t , y = b sin^(4)t then (dy)/(dx) at t = (3pi)/4 is
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- If x =cos^3 theta, y = sin^3 theta then sqrt(1+((dy)/(dx))^2)=
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- If x = a (t + sin t), y = a (1- cost) and (dx)/(dy) =cot p then p =
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- If x = "cosec" theta - sintheta, y = "cosec"^(n)theta - sin^(n) theta ...
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- If x = a (1-cos theta) , y = a ( theta + sin theta) then (dy)/(dx) a...
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- If x = a Sin 2 theta (1+Cos2 theta) , y = b Cos2 theta (1-Cos2 theta) ...
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