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(cos^(-1)(41/49))/(sin^(-1)(2/7))=...

(cos^(-1)(41/49))/(sin^(-1)(2/7))=

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cos{cos^(-1)(-1/7)+sin^(-1)(-1/7)} =

cos{cos^(-1)(-1/7)+sin^(-1)(-1/7)} =

The value of cos[cos^(-1)((-1)/7)+sin^(-1)((-1)/7)] is equal to

cos[Cos^(-1)(-1/7)+Sin^(-1)(-1/7)]=

The value of sin[cos^(-1)(-(1)/(7))+sin^(-1)(-(1)/(7))] is

cos [cos ^(-1)(-(1)/(7))+sin ^(-1)(-(1)/(7))]=

The value of cos[cos^(-1)(-(1)/(7))+sin^(-1)(-(1)/(7))] is -

The value of cos[cos^(-1)(-(1)/(7))+sin^(-1)(-(1)/(7))] is -

The value of cos15^(@)cos(7(1)/(2))^(@)sin(7(1)/(2))^(@) is