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VIKRAM PUBLICATION ( ANDHRA PUBLICATION)-INVERSE TRIGONOMETRIC FUNCTIONS-SOLVED PROBLEMS
- Find the values of the following: sin^(2)("Tan"^(-1)3/4)
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- Find the values of the following: sin((pi)/2-Sin^(-1)(-4/5))
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- Find the value of the following: cos(Cos^(-1)(-2/3)-Sin^(-1)(2/3))
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- Show that Sec^(2)(cot^(-1)3)+(Cosec^(2)(tan^(-1)2))=85/36
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- Find the value of the following cot^(-1)(1/2)+cot^(-1)(1/3)
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- Prove that Sin^(-1)(4/5)+Sin^(-1) 7/25 = Sin^(-1) 117/125.
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- If x in (-1,1) prove that 2Tan^(-1)x="Tan"^(-1)(2x)/(1-x^(2))
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- sin^(-1)(4/5)+sin^(-1)(5/13)+sin^(-1)(16/65)=
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- Prove that Cot^(-1)9+"Cosec"^(-1) (sqrt(41))/4 = (pi)/4.
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- Show that cot(Sin^-1sqrt(13/17))=sin(Tan^-1""2/3).
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- Find the value of tan(2"Tan"^(-1)(1/5)-(pi)/4)
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- Prove that sin^(-1)((4)/(5))+2 Tan^(-1)((1)/(3)) = (pi)/2.
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- Prove that cos(2Tan^(-1)1/7) = sin(4Tan^(-1)1/3)
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- If Sin^(-1)x + Sin^(-1)y + Sin^(-1)z = pi, then prove that x^(4) + y^(...
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- If "Cos"^(-1)P/a+"Cos"^(-1)q/b=alpha, then prove that (p^(2))/(a^(2)...
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- Solve : sin^(-1) (5/x) + sin^(-1) (12/x) = (pi)/2
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- Solve Sin^(1)"" (3x)/5 + Sin^(-1)""(4x)/5 = Sin^(-1)x
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- Solve Sin^(-1)x +Sin^(-1)2x = (pi)/3.
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- Sin[2Cos^(-1){Cot(2tan^(-1)x)}]=0 Find x
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- Prove that cos[Tan^(-1){sin(Cot^(-1)x)}] = sqrt((x^(2)+1)/(x^(2)+2))
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