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PSEB-INVERSE TRIGONOMETRIC FUNCTIONS-Exercise
- 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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- cos^-1 (cos 13 pi/6) is :
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- Find the value of the following: tan^-1(tan(7pi/6))
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- Prove that : 2sin^-1 (3/5) = tan^-1 (24/7)
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- Prove that : sin^-1 (8/17) + sin^-1(3/5) = tan^-1 (77/36)
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- Prove that : cos^-1 (4/5) + cos^-1(12/13) = cos^-1 (33/65)
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- Show that cos^-1 frac{12}{13} + sin^-1 frac {3}{5}= sin^-1 frac {56}{6...
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- Prove that : sin^-1 (5/13) +cos^-1 (3/5) =tan^-1 (63/16)
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- tan^-1 frac{1}{5} + tan^-1 frac{1}{7} + tan^-1 frac {1}{3} + tan^-1 fr...
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- Prove that tan^(-1)sqrtx = 1/2cos^(-1) ((1-x)/(1+x)), x in [0,1]
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- Prove that : cot^-1[(sqrt(1+sin x) + sqrt(1-sin x))/(sqrt1+sin x + sqr...
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- Prove that : tan^-1[(sqrt(1+x) - sqrt(1-x))/(sqrt1+x + sqrt1-x)] = pi/...
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- Prove that: (9pi/8) - (9/4)sin^-1(1/3) = (9/4)sin^-1(2sqrt2/3)
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- Solve the 2 tan^-1 (cos x) = tan^-1 (2 cosec x).
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- Solve the following equation : tan^-1((1-x)/(1+x)) = (1/2)tan^-1x, (x>...
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- sin(tan^-1x), |x|<1 is equal to :
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- If sin^-1(1-x) - 2sin^-1x = pi/2, then x is equal to :
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- tan^-1(x/y)-tan^-1((x-y)/(x+y)) is equal to :
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