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HIMALAYA PUBLICATION-INVERSE TRIGONOMETRIC FUNCTIONS-QUESTION BANK
- If tan ^(-1)(x+1)+tan ^(-1)(x-1)=tan ^(-1) (8)/(31) then x=
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- If cos ^(-1)((3)/(5))-sin ^(-1)((4)/(5))=cos ^(-1) x, then x=
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- tan ((1)/(2) cos ^(-1) 0)=
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- If tan ^(-1) x+tan ^(-1) y+tan ^(-1) z=(pi)/(2), then 1-x y-y z-z x=
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- The value of (tan^(-1) ((1)/(2)) + tan^(-1) ((1)/(3)))=
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- If tan^(-1)3+tan^(-1)x=tan^(-1)8, then x=
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- If cosh ^(-1) x=log (2+sqrt(3)) then x=
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- sec ^(2)(tan ^(-1) 2)+cosec^(2)(cot ^(-1) 3)=
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- If theta=sin ^(-1)[sin (-600^(circ))], then the value of theta is
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- The value of sec [tan ^(-1) (b+a)/(b-a)-tan ^(-1) (a)/(b)]
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- cos [cos ^(-1)(-(1)/(7))+sin ^(-1)(-(1)/(7))]=
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- If sin ^(-1) x+sin ^(-1)(1-x)=cos ^(-1) x, then x in
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- sin ^(-1) (4)/(5)+2 tan ^(-1) (1)/(3)=
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- The principal value of sin^(-1) (-sqrt3/2) is :
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- The domain of sin ^(-1) x is
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- If sin ^(-1) (1)/(3)+sin ^(-1) (2)/(3)=sin ^(-1) x, then the value of ...
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- If sin ^(-1) x+cot ^(-1) (1)/(2)=(pi)/(2), then x=
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- The value of cos^(-1) ("cos" (5pi)/3)+sin^(-1) ("sin"(5pi)/3) is :
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- If sec ^(-1) x=cosec^(-1) y then cos ^(-1) (1)/(x)+cos ^(-1) (1)/(y)=
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- If 0 le x le 1 and theta = sin^(-1) x + cos^(-1) x - tan^(-1) x, then
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