Find the solution of `sinA(1+tanA)+cosA(1+cotA)`

If cos e cA=2, find the value of 1/(tanA)+(sinA)/(1+cosA)

If cos e c\ A=2 , find the value of 1/(tanA)+(sinA)/(1+cosA)

If cosA=3/5 , then find the value of (sinA-cosA)/(2tanA)

If sec A= 2, then find the value of (1)/(cotA)+(cosA)/(1+sinA)

If sec A= 2, then find the value of (1)/(cotA)+(cosA)/(1+sinA)

If 3cotA=2 , then find the value of (4sinA-3cosA)/(2sinA+3cosA)

Prove that: sinA(1+tanA)+cosA(1+cotA)= secA+"cosec"A

Prove that: sinA(1+tanA)+cosA(1+cotA)= secA+"cosec"A

Consider the following 1. (cosA)/(1-tanA)+(sinA)/(1-cotA)=sinA+cosA 2. (1-sinA-cosA)^2=2(1-sinA)(1+cosA) Which of the above is/are identity/identities?

Given that 16cotA=12 ; find the value of (sinA+cosA)/(sinA-cosA) .