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AAKASH SERIES-HYPERBOLIC FUNCTIONS -EXERCISE - II
- The value of sinh ("cosh"^(-1)x) is
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- sin h^(-1) ((x)/(sqrt(1 - x^(2)))) =
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- The point of intersection of the curves y=cosh(x) and y=sech(x) is
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- The domain of cos h^(-1) (2x) is
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- If 'x' is an acute angle and y=log(tan((pi)/(4)+(x)/(2))) then cosx.co...
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- Statement-I: If f(x) = coshx - sinhx for x in R then f(x-y)=f(x) div ...
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- Statement-I: If sechx + cosechx ="k"(e^((k-1)x))/(e^(kx)-1) then k = 3...
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- Arrange the following in ascending order of their values (A) cosh2 ...
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- If 2(sinh2+sinh3+sinh5) (e^(5))/(e^(5)-1)=a+be^(2)+ce^(3)+de^(5) then ...
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- Match from List-I to List-II {:("List-I","List-II"),("(Function)","(...
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- Observe the following statements: Assertion(A) : If -(pi)/(2) lt the...
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- Observe the following statements: Assertion (A): If "sinh"^(-1) sqrt...
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- If tanA=tan alpha tanh beta and tanB=cot alpha tan h beta then tan(A+...
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- log[(x-1)+sqrt(x^(2)-2x)], x ge 2, is equal to
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- For 0 lt x le pi, sinh^(-1) (cotx)=
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- tan h^(-1) ((1)/(2)) + cot h^(-1) (2) =
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- The domain of sech^(-1)((x)/(2)) is
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- If x=tanh^(-1)(y), then log(e )((1+y)/(1-y))=
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- sec h^(-1) ((1)/(2)) - "cosec h"^(-1) ((3)/(4)) =
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- If 2"sinh"^(-1)((a)/(sqrt(1-a^(2))))=log((1+x)/(1-x)) then x =
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