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AAKASH SERIES-HYPERBOLIC FUNCTIONS -PRACTICE EXERCISE
- sinh3 - cosh3 =
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- (coshx-sinhx)^(n)=
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- If cosh(x)=(5)/(2) then cosh (2x) =
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- If sec hx = (3)/(5) then tan h(2x) =
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- If cos h (x)=(5)/(4), then cos h (3x)=
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- "Cosh"^(-1)(2)=
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- tanh^(-1)x=alog|(1+x)/(1-x)|, |x| lt 1 rArr a =
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- 2tanh^(-1)((1)/(2))=
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- If x gt 0 then tan h^(-1) ((x^(2) - 1)/(x^(2) + 1)) =
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- If sinh2theta=(3)/(4) then tanhtheta=
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- (cosh(x))/(1-tanh(x))+(sinh(x))/(1-coth(x))=
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- Show that (cosh(2x)-1)/(sinh(2x)) = (sinh(2x))/(1+cosh(2x))=tanhx
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- If f(x)=coshx+sinhx and f(x)f(y)=f(k) then k =
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- If "cosech"^(-1) ((sqrt(1-x^(2)))/(x))=ktanh^(-1)(x) then k =
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- The range of cosh((x)/(2)) is
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- The function sinh^(-1)(x) is
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- (A) If tanh alpha=(2)/(3), tan h beta=(3)/(5) then tanh(alpha-beta)=p(...
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- Match the following from List-I to List-II
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- Observe the following statements: Assertion (A) : 2 cosh 3 cosh5 = c...
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- Observe the following statements. Assertion (A) : The value of tanh^...
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