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DIPTI PUBLICATION ( AP EAMET)-HYPERBOLIC FUNCTIONS -EXERCISE 1
- If tanh alpha = 2//3, tanh beta = 3//5 then cosh (alpha - beta) =
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- If cosh x = cos theta, then tanh^2 x/2 =
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- If tanh^2 x = sin^2 theta, then sech x =
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- If coth x = sec theta, then cosech x =
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- If tanh^2 x = sec theta, then cosh 2x =
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- If cosec x = coth y, then tan x =
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- If sinh x = costheta and sin theta = 2//3 than cosh x =
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- If sin x cosh y = cos theta, cos x sinh y = sin theta then sinh^2 y ...
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- If sin x sinh y = cos theta, cos x coshy = sin theta then cosh^2 y ...
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- If x = log ( y + sqrt(y^2 -1)) then y =
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- "Sinh"^-1 x is
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- "Sinh"^(-1) (2^(3//2)) =
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- "Cosh"^(-1)(1) =
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- 2 "Tanh"^(-1) 1/2 =
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- "Tanh"^(-1) (1//2) + "Coth"^(-1) (2)=
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- "Sech"^(-1)(1/2) - "Cosech"^(-1) (3/4) =
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- "Tanh"^(-1) x = a log ((1+x)/(1-x)), |x| lt 1 rArr a =
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- If "Tanh"^(-1) (1 - sqrt (1 -x^2))/x = 4 then x =
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- The value of the expression "sech"^2 ("Tanh"^(-1) (1//2))+"Cosech"^2 (...
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- "Sinh"^(-1) [-x/sqrt(1 - x^2)] =
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