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PSEB-INVERSE TRIGONOMETRIC FUNCTIONS-Exercise
- Prove the following: 3cos^–1 x = cos^–1 (4x^3 – 3x), x in [1/2,1]
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- Prove the following: tan^–1 (2/11) + tan^-1 (7/24) = tan^-1 (1/2)
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- Prove that : 2tan^-1 (1/2) + tan^-1 (1/7) = tan^-1 (31/17)
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- Write the following function in the simplest form: tan^-1 ((sqrt(1+cos...
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- Write the following function in the simplest form: tan^-1 ((sqrt(1+x^2...
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- Write the following function in the simplest form : tan^-1 (1/sqrt(x^2...
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- Write the following function in the simplest form: tan -1 ((cosx - sin...
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- Write the following function in the simplest form: tan^-1 (x/sqrt(a^2 ...
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- Write the following function in the simplest form : tan^-1 ((3a^2 x - ...
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- Find the value of the following: tan^-1[2 cos(2sin^-1(1/2))]
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- Find the value of the following: cot (tan^-1 a + cot^-1 a)
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- Find the value of the following: tan1/2[sin^-1(2x/(1+x^2)) + cos^-1(1-...
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- If sin(sin^–1(1/5) + cos^–1x) =1, then find the value of x.
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- If tan^-1 ((x-1)/(x-2))+tan^-1((x+1)/(x+2))=pi/4, then find the value ...
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- The value of sin^-1 (sin (2π/3)) is :
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- The value of tan^-1 (tan (3π/4)) is :
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- Find the value of tan(sin^-1 frac{3}{5} + cot^-1 frac{3}{2}).
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- cos^-1 (cos frac{7pi}{6}) is equal to :
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- sin (frac {pi}{3} - sin^-1 (-frac{1}{2})) is equal to:
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- tan^-1 (sqrt3) -cot^-1 (-sqrt3) is equal to :
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