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RS AGGARWAL-DIFFERENTIATION-Exercise 10F
- Find (dy)/(dx), when: y=sin2x sin 3x sin 4x
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- Find (dy)/(dx), when: y=(x^(3)sinx)/(e^(x))
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- Find (dy)/(dx), when: y=(e^(x)logx)/(x^(2))
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- Find (dy)/(dx), when: y=(xcos^(-1)x)/(sqrt(1-x^(2)))
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- Find (dy)/(dx), when: y=(1+x)(1+x^(2))(1+x^(4))(1+x^(6))
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- Find (dy)/(dx), when: y=x^(x)-2^(sinx)
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- If y=x^(logx)+(logx)^x then find (dy)/(dx)
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- Find (dy)/(dx), when: y=x^(sinx)+(sinx)^(cosx)
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- Find (dy)/(dx), when: y=(xcosx)^(x)+(x sin x)^(1//x)
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- Find (dy)/(dx), when: y=(sinx)^(x)+sin^(-1)sqrtx
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- Find (dy)/(dx), when: y=x^(xcosx)+((x^(2)+1)/(x^(2)-1))
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- Find (dy)/(dx), when: y=e^(x)sin^(3)xcos^(4)x
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- Find (dy)/(dx), when: y=2^(x).e^(3x)sin4x
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- Find (dy)/(dx), when: y=x^(x).e^((2x+5))
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- Find (dy)/(dx), when: y=(2x+3)^(5)(3x-5)^(7)(5x-1)^(3)
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- Find (dy)/(dx), when: (cosx)^(y)=(cosy)^(x)
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- Find (dy)/(dx), when: (tanx)^(y)=(tany)^(x)
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- If y=x^(logx)+(logx)^x then find (dy)/(dx)
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- if y=(sin^(- 1)x)/(sqrt(1-x^2)), prove that (1-x^2)(dy)/(dx)=x y+1
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- Ify=sqrt(x+y), prove that (dy)/(dx)=(1)/((2y-1)).
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