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AAKASH SERIES-INVERSE TRIGONOMETRIC FUNCTIONS-EXERCISE 7.1 ( SHORT ANSWER QUESTIONS)
- Sin^(-1)(3/5)+Sin^(-1)(8/17)=
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- Prvoe that sin^(-1)""(3)/(5) + cos^(-1) ""(12)/(13) = cos^(-1) ""(33)/...
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- Prove that "Sin"^(-1)3/5+"Cos"^(-1)15/17="Sin"^(-1)77/85
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- Prove that Cot^(-1)9+"Cosec"^(-1) (sqrt(41))/4 = (pi)/4.
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- Cos^(-1)(3/5)+Cos^(-1)(12/13)=
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- Sin^(-1)(3/5)+Cos^(-1)(5/sqrt34)=
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- cos("Sin"^(-1)3/5+"Sin"^(-1)5/13)=
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- Find the value of the following cot^(-1)(1/2)+cot^(-1)(1/3)
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- Prove that "Tan"^(-1)1/7+"Tan"^(-1)1/13-"Tan"^(-1)2/9=0
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- Show that Tan^(-1)1/2+Tan^(-1)1/5+Tan^(-1)1/8 = (pi)/4.
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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 "Tan"^(-1)2+Tan^(-1)3=Cot^(-1)(1/2)+Cot^(-1)(1/3)=(3pi)/4
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- Prove that Cot^(-1)9+"Cosec"^(-1) (sqrt(41))/4 = (pi)/4.
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- P.T. Cos^(-1)((4)/(5))+Sin^(-1)((3)/(sqrt34))=Tan^(-1)((27)/(11)).
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- Show that "sec"^(2)(Tan^(-1)2)+"cosec"^(2)(Cot^(-1)2) =10
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- Show that Sec^(2)(cot^(-1)3)+(Cosec^(2)(tan^(-1)2))=85/36
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- Show that cot(Sin^-1sqrt(13/17))=sin(Tan^-1""2/3).
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- Show that cos(2"Tan"^(-1)1/7)=sin(4"Tan"^(-1)1/3)
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- sin(2"Tan"^(-1)3/4)=
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