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AAKASH SERIES-HYPERBOLIC FUNCTIONS -PRACTICE SHEET EXERCISE-II (STRAIGHT OBJECTIVE TYPE QUESTIONS)
- If sinhx = 3/4 then find cosh 2x and sinh 2x.
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- The domain of cos h^(-1) (2x) is
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- cos h^(-1) (2) =
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- tan h^(-1) ((1)/(2)) + cot h^(-1) (2) =
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- tan h^(-1) ((1)/(3))
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- If x=tanh^(-1)(y), then log(e )((1+y)/(1-y))=
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- If cos h^(-1) (k) = log(e) (3 + 2 sqrt(2)) then k =
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- "cosec h"^(-1) ((1)/(5)) =
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- e^(sin h^(-1) (cot theta))
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- tan h^(-1) ((1)/(2)) =
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- If |x| lt 1, then (1)/(2) log((1+x)/(1-x))=
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- sec h^(-1) ((1)/(sqrt(2))) =
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- If log(sqrt(5)+2)=sinh^(-1)(k) then k =
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- e^(log(e)(cos h^(-1)2)) =
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- sec h^(-1) ((1)/(3)) =
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- sin h^(-1) ((x)/(sqrt(1 - x^(2)))) =
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- sec h^(-1) ((2)/(3)) = log(e) (((k + 1) + sqrt(k^(2) + 1))/(k)) then k...
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- sec h^(-1) (sin theta) =
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- Match from List-I to List-II {:("List-I","List-II"),("(Function)","(...
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