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AAKASH SERIES-INVERSE TRIGNOMETRIC FUNCTIONS-PRACTICE SHEET (EXERCISE-I) (LEVEL - I STRAIGHT OBJECTIVE TYPE QUESTIONS)
- The value of cos^(-1){1/(sqrt(2))("cos"(9pi)/10-"sin"(9pi)/10)} is
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- If x=tan^(-1)(1)+cos^(-1)(-1//2)+sin^(-1)(-1//2) and y=cos[1//2 cos^(-...
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- sin[cot^(-1){cos(tan^(-1)x)}]=
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- The value of Sin^(-1)(sin10) is
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- Cos^(-1)(cos12) -Sin^(-1) (sin12)=
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- cot[Sin^(-1)sqrt(13/17)]-sin[Tan^(-1)""2/3]=
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- cos(2cos^(-1)(7//25))=
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- A value of Tan^(-1){sin(Cos^(-1)sqrt(2/3))} is
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- Sec^(2)(Tan^(-1)(2))+Cosec^(2)(Cot^(-1)(2))=
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- sin(1//2Cot^(-1)(-3//4))=
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- tan[1/2cos^(-1)((sqrt(5))/3)]=
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- If Sin^(-1)(x//5)+Cosec^(-1)(5//4)=pi//2 then a value of x is
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- If sin^(-1)(3/x)+sin^(-1)(4/x)=(pi)/2 then x=
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- If sin^(-1)(x-(x^(2))/2+(x^(3))/4-……oo) +cos^(-1)(x^(2)-(x^(4))/2+(x...
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- If (Tan^(-1)x)^(2)+(Cot^(-1)x)^(2)=(5pi^(2))/8 then =
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- If n in N, sum(k=1)^(n)sin^(-1(x(k))=(npi)/2 then the value of sum(k=1...
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- If sum(r=1)^(n)Cos^(-1)x(r)=0," then "sum(r=1)^(n)x(r) equals to
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- If theta in [pi/2, (3pi)/2]" then "Sin^(-1)(sintheta)=
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- If 0ltxlt1 then tan^(-1)(sqrt(1-x^(2))/(1+x))is equal to
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- If 1/2lexle1 then Cos^(-1)x+Cos^(-1)(x/2+1/2sqrt(3-3x^(2)))=
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