हल करें `tanx+cotx=2`

2tanx-cotx+1=0

General solution of tanx+cotx=2 is

Prove that sinx cosx [tanx + cotx] = 1

Prove that- sin2x(tanx+cotx)=2

int(tanx+cotx)^2dx

If tanx = sqrt3 + 2, then the value of tanx - cotx is

int (sin^6x + cos^6x)/(sin^2 x*cos^2x) dx (i) tanx+ cotx+3x+C (ii) tanx+ cotx-3x+C (iii)tanx-cotx-3x+C (iv)tanx-cotx+3x+C

int\ (sin^6x + cos^6x)/(sin^2 x*cos^2x)\ dx (i) tanx+ cotx+3x+C (ii) tanx+ cotx-3x+C (iii) tanx-cotx-3x+C (iv) tanx-cotx+3x+C

Graphs OF tanx || cotx || secx