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SRISIRI PUBLICATION-INVERSE TRIGONOMETRIC FUNCTIONS-SAQ (1D Star Q)
- Prove that Sin^(-1)(4/5)+Sin^(-1) 7/25 = Sin^(-1) 117/125.
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- Prove that Sin^-1""3/5+Sin^-1""8/17=Cos^-1""36/85
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- P.T. Cos^(-1)((4)/(5))+Sin^(-1)((3)/(sqrt34))=Tan^(-1)((27)/(11)).
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- Find the value of sin(Cos^(-1)3/5+Cos^(-1)12/13)
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- Find cos(sin^(-1)3/5+sin^(-1)5/13)
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- Find the value of tan(Sin^(-1)3/5 + Cos^(-1) 5/(sqrt34)).
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- Find the value of tan(Cos^(-1)4/5 + Tan^(-1) 2/3)
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- Show that cot(Sin^-1sqrt(13/17))=sin(Tan^-1""2/3).
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- Show that cos(2Tan^(-1).(1)/(7))=sin(2Tan^(-1).(3)/(4))
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- Prove that cos(2Tan^(-1)1/7) = sin(4Tan^(-1)1/3)
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- Prove that tan^(-1)((1)/(2))+tan^(-1)((1)/(5))+tan^(-1)((1)/(8))=(pi)/...
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- Show that Tan^(-1)3/4 + Tan^(-1)3/5 - Tan^(-1) 8/19 = (pi)/4.
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- Show that Tan^(-1) 1/7 + Tan^(-1) 1/8 = Cot^(-1) 201/43 + Cot^(-1) 18
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- Prove that Cot^(-1)9+"Cosec"^(-1) (sqrt(41))/4 = (pi)/4.
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- Prove that Sin^-1""4/5+Sin^-1""5/13+Sin^-1(16/65)=pi/2
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- Prove that sin^(-1)((4)/(5))+2 Tan^(-1)((1)/(3)) = (pi)/2.
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- Prove that sin[Cot^(-1) (2x)/(1-x^2)+Cos^(-1)((1-x^(2))/(1+x^(2)))]=1.
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- Show that tan[2 tan^(-1)((sqrt(5)-1)/(2))]=2
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- If Sin^(-1)x-Cos^(-1)x = (pi)/6 then find x.
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- If Tan^(-1)x+Tan^(-1)y + Tan^(-1)z = (pi)/2, then prove that xy + yz +...
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