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VK JAISWAL-CONTINUITY, DIFFERENTIABILITY AND DIFFERENTIATION-EXERCISE (COMPREHENSION TYPE PROBLEMS)
- Let f (x) and g (x) be two differentiable functions, defined as: f (...
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- Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{:...
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- Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{...
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- Consider a function defined in [-2,2] f (x)={{:({x}, -2 lle x lt -1)...
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- Consider a function defined in [-2,2] f (x)={{:({x}, -2 le x lt -1),...
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- Consider a function f (x) in [0,2pi] defined as : f(x)=[{:([sinx]+ ...
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- Consider a function f (x) in [0,2pi] defined as : f(x)=[{:([sinx]+ ...
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- Let f (x)= {{:(x [x] , 0 le x lt 2),( (x-1), 2 le x le 3):} where [x]=...
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- Let f (x)= {{:(x [x] , 0 le x lt 2),( (x-1), 2 le x le 3):} where [x]=...
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- Let f (x)= {{:(x [x] , 0 le x lt 2),( (x-1), 2 le x le 3):} where [x]=...
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- Let f :R to R be a continous and differentiable function such that f (...
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- Let f :R to R be a continous and differentiable function such that f (...
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- Let f :R to R be a continous and differentiable function such that f (...
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- f(x)=(cos^2x)/(1+cosx+cos^2x) and g(x)=ktanx+(1-k)sinx-x, where k in R...
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- f(x)=(cos^2x)/(1+cosx+cos^2x) and g(x)=ktanx+(1-k)sinx-x, where k in R...
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- f (x) = lim (x to oo) (x ^(2) + 2 (x+1)^(2n))/((x+1) ^(2n+1) + x^(2) +...
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- f (x) = lim (x to oo) (x ^(2) + 2 (x+1)^(2n))/((x+1) ^(2n+1) + x^(2) +...
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- f (x) = lim (x to oo) (x ^(2) + 2 (x+1)^(2n))/((x+1) ^(2n+1) + x^(2) +...
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- Let f and g be two differentiable functins such that: f (x)=g '(1) s...
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- Let f and g be two differentiable functins such that: f (x)=g '(1) s...
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