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sin^(-1) ( 12/13 ) + cos^(-1) (4/5) + ta...

`sin^(-1) ( 12/13 ) + cos^(-1) (4/5) + tan^(-1) (63/16) = `

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A-q;B-s;C-p;D-r
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Prove that (i) 2 sin^(-1)"" (3)/(5) - cos^(-1)"" (5)/(13) = cos^(-1)"" (323)/(325)

cos^(-1)((-1)/2)-2 sin^(-1)(1/2)+3 cos^(-1) ((-1)/sqrt2) -4 tan^(-1) (-1) equals

Knowledge Check

  • cos^(-1)(4/5)+cos^(-1)(63/65)=

    A
    `cos^(-1)(204/325)`
    B
    `cos^(-1)(300/325)`
    C
    `cos^(-1)(201/300)`
    D
    `sin^(-1)(204/325)`

  • Sin^(-1)(24/25)+Tan^(-1)(5/12)=

    A
    `Tan^(-1)(27/11)`
    B
    `Tan^(-1)(16/63)`
    C
    `Sin^(-1)(16/65)`
    D
    `Cos^(-1)(-36/325)`

  • cos[sin^(-1)(-4//5)-cos^(-1)(4//5)]=

    A
    `(pi)/2`
    B
    `-(pi)/2`
    C
    `0`
    D
    `pi`

    • Similar Questions

    Explore conceptually related problems

    Sin^(-1)(4/5)-Sin^(-1)(5/13)=

    Cos^(-1)(63/65)+2Tan^(-1)(1/5)=

    Let alpha=sin^(-1)(36/85), beta=cos^(-1)(4/5) and gamma=tan^(-1)(8/15) then

    Cos^(-1)(3/5)+Cos^(-1)(12/13)=

    tan(2sin^(-1)(5/13))=

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