Simplify: `sin^(-1)(5/(13)cosx+(12)/(13)sinx)`

Simplify: sin^(-1)((5)/(13)cos x+(12)/(13)sin x)

Simplify each of the following: cos^(-1)(3/5cosx+4/5sinx) , where -(3pi)/4lt=xlt=pi/4 sin^(-1)(5/(13)cosx+(12)/(13)sinx)

Simplify: (-13)/(8)+(5)/(36)

Simplify: (-13)/8+5/(36)

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

sin^(-1)(5/13)+tan^(-1)(12/5)=

Simplify: tan^(-1)[(2cosx-3sinx)/(3cosx+2sinx)],2/3tanx> -1

The value of 169e^(i)(pi+sin^(-1)((12)/(13))+cos^(-1)((5)/(13))) is

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