If ` sec^(-1) x = cosec^(-1) y `, then find the value of ` cos^(-1) . 1/x + cos ^(-1) . 1/y`.

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If `sec^(-1)x=cosec^(-1) y` then `cos^(-1)(1/x)+cos^(-1)(1/y)`= If `sec^(-1)x=cosec^(-1) y` then `cos^(-1)(1/x)+cos^(-1)(1/y)`=
If `sec^-1x=cosec^-1y`,then `cos^(- 1)(1/x)=cos^(- 1)(1/y)=` If `sec^-1x=cosec^-1y`,then `cos^(- 1)(1/x)=cos^(- 1)(1/y)=`
If ` sec ^(-1) x ="cosec" ^(-1) y ` . State which of the following is the value of ` If ` sec ^(-1) x ="cosec" ^(-1) y ` . State which of the following is the value of `
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sec^-1(x) = cos^-1(1/x) | arcsec x = arccos(1/x) sec^-1(x) = cos^-1(1/x) | arcsec x = arccos(1/x)
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