The value of `tan[cos^(-1)(4/5)+tan^(-1)(2/3)]` is `6/(17)` (b) `7/(16)` (c) `(16)/7` (d) none of these

The value of tan[cos^(-1)(4/5)+tan^(-1)(2/3)] is 6/(17) (b) 17/(6) (c) (16)/7 (d) none of these

The value of cot("cosec"^(-1)5/3+tan^(-1)""(2)/3) is a) 6/17 b) 3/17 c) 4/17 d) 5/17

Prove that : tan[cos^(-1)""((4)/(5))+tan^(-1)""((2)/(3))]=(17)/(6)

Prove : tan ( cos^(-1) ""4/5 + tan ^(-1)"" 2/3 )=(17)/(6)

The value of cot(cos ec^(-1(5)/(3))+tan^(-1)(2)/(3)) is: (1)(6)/(17)(2)(3)/(17)(2)(4)/(17)(4)(5)/(17)

5, 16, 6, 16, 7, 16, 9 (a) 9 (b) 7 (c) 6 (d) None of these

What is the value of tan[(1)/(2)cos^(-1)((3)/(5))]+tan[(1)/(2)cos^(-1)((4)/(5))]? (a) (5)/(6) (b) (-5)/(6) (c) (1)/(2) (d) 0

The value of tan^(2)(sec^(-1)3)+cot^(2)(cos ec^(-1)4) is (A) 9(B)16(C)25 (D) 23

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

If a>0, then least value of (a^(3)+a^(2)+a+1)^(2) is (a)64a^(2)(b)16a^(4)(c)16a^(3) (d)d.none of these