`cos(sin^-1 (3/5)+ cot^-1(3/2)) = 6/(5sqrt13)`

Prove the following : cos(sin^-13/5 + cot^-13/2) = 6/(5sqrt13)

Prove The following: "cos"(sin^(-1)\ 3/5+cot^(-1)\ 3/2)=6/(5\ sqrt(13))

Directions (Q. Nos. 16-25) Prove the following "cos"["sin"^(-1)(3/(5))+"cot"^(-1)(3/(2))]=6/(5sqrt(13)) .

Prove the following results: tan((cos^(-1)4)/(5)+(tan^(-1)2)/(3))=(17)/(6)(ii)cos((sin^(-1)3)/(5)+(cot^(-1)3)/(2))=(6)/(5sqrt(13))

Prove that cos(sin^(-1)((3)/(5)) +cot^(-1)((3)/(2))) =(6)/(5sqrt(13))

cos (sin ^ (- 1) ((3) / (5)) + cot ^ (- 1) ((3) / (2))) = (6) / (5sqrt (13))

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

sin^(-1)(1/sqrt5)+cos^(-1)(3/sqrt(10))

Prove that: sin^-1 (3/5) +cos^-1 (12/13)+cot^-1 (56/33)=pi/2

Prove that: sin^-1 (3/5) +cos^-1 (12/13)+cot^-1 (56/33)=pi/2