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Evaluate tan(sin^-1frac(3)(5)+cot^-1frac...

Evaluate `tan(sin^-1frac(3)(5)+cot^-1frac(3)(2))`

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Prove that 2 sin^-1(frac(3)(5))=tan^-1(frac(24)(7))

If sin(sin^-1(frac(1)(5))+cos^-1(x))=1

show that sin^-1(frac(3)(5))-sin^-1(frac(8)(17))=cos^-1(frac(84)(85))

Prove that sin^-1frac(4)(5)+sin^-1frac(5)(13)=sin^-1frac(63)(65)

Using the above result prove that tan^-1(frac(1)(2))+tan^-1(frac(1)(3))=pi/4

show that sin^-1frac(3)(5)-sin^-1frac(8)(17)=cos^-1frac(84)(85)

prove the following tan^(-1)frac(63)(16)=sin^(-1)frac(5)(13)+cos^(-1)frac(3)(5)

Show that tan^-1frac(1)(5)+tan^-1frac(1)(7)+tan^-1frac(1)(3)+tan^-1frac(1)(8)=pi/4

Evaluate tan^-1[2cos(2sin^-1(1/2)] .

Find the value of sin(2tan^-1frac(2)(3))+cos(tan^-1sqrt3)

MAXIMUM PUBLICATION-MODEL QUESTION-EXAMPLE
  1. Evaluate int0^2e^xdx as limit of a sum.

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  2. if x=sin^-1frac(3)(5), then which of the following is true.

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  3. Evaluate tan(sin^-1frac(3)(5)+cot^-1frac(3)(2))

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  4. sin^-1(sinx)=x is defined on

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  5. find the value of sin^-1(sinfrac(13pi)(4)).

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  6. Consider the functions f(x)=sinx and g(x)=x^3 Find fog(x)

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  7. Find the shortest distance between the skew lines vecr=(veci+2vecj+vec...

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  8. The figure shows the graph of a function f(x) and it's derivative f^'(...

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  9. The figure shows the graph of a function f(x) and it's derivative f^'(...

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  10. Find dy/dx, if y=log(cos(e^x))

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  11. If y=sin^-1x , prove that (1-x^2)y2-xy1=0

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  12. Evaluate int0^(pi/2) cos2xdx

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  13. Find the area bonded by the curve y=cos2x,x=0,x=pi/2 and x-axis.

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  14. In a factory which manufactures bolts, machines A,B and C manufacture ...

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  15. A coin is tossed 3 times. Find the probability distribution of the num...

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  16. X is a random variable which denotes the number of heads obtained when...

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  17. Equation of a curve is in the form of a third degree polynomial. It ha...

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  18. Equation of a curve is in the form of a third degree polynomial. It ha...

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  19. Find the area of the region bounded by the ellipse x^2/25+y^2/16=1

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  20. Find the equation of all lines having slope 2 and being tangent to the...

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