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MHTCET PREVIOUS YEAR PAPERS AND PRACTICE PAPERS-DIFFERENTIATION -EXERCISE 2 (MISCELLANEOUS PROBLEMS)
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- If (d^(2)x)/(dy^(2)) ((dy)/(dx))^(3) + (d^(2) y)/(dx^(2)) = k , then...
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- If f(x) = |cos x - sin x| , " then " '((pi)/(6)) is equal to
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- If the function f(x) is defined by f(x) = a + bx and f^(r) = fff … ...
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- If f(x) = x^(3) + x^(2) * f' (1)+ xf''(2) + f''(2) + f'''(3) , AA x i...
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- If x = tan""(y)/(2) - log[((1 + tan""(y)/(2))^(2))/(tan""(y)/(2))], "t...
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- If y=sec^-1([sqrtx+1]/[sqrtx-1])+sin^-1([sqrtx-1]/[sqrtx+1]), then dy/...
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- If y=(a^cos^((-1)x))/(1+a^cos^((-1)x)) and z=a^cos^((-1)x) , then (dy)...
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- If y= log x . e ^((tan x + x ^(2))), " then" dy/(dx) is equal to
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- if y=log(sinx) tanx then ((dy)/(dx)) (pi/4) is
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- If y = ((ax + b)/(cx + d)), "then" 2 (dy)/(dx).(d^(3) y)/(dx^(3)) is...
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- If 5f(x)+3f(1/x)=x+2 and y=x f(x), then find dy/dx at x=1.
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- If y is a function of x and log(x+y)-2xy=0 then the value of y (0) is ...
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- If y = f(x^(2) + 2) " and " f'(3) = 5 , " then" dy/dx " at x " = 1 is
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- If y = log ((1-x^(2))/(1+x^(2))), then (dy)/(dx) is equal to
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- let f(x)=e^x ,g(x)=sin^(- 1) x and h(x)=f(g(x)) then find (h^(prime)(x...
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- If y = (cos x)^((cosx)^((cos x)...oo)), " then " dy/dx is equal to
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- If cos(x/2) cos (x/2^2) cos (x/2^) ..... cos (x/2^n)=sinx/(sin(x/2^n) ...
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