Question

verify the identity:

tan^2x(1+cot^2x)=1/1-sin^2x

Verify the Id:
tanx + cotx/ tanx-cotx = (1/sin^2x-cos^2x)

(s^2/c^2)( 1+ c^2/s^2) = ? 1/(1-s^2)

s^2/c^2 + 1 = ? 1/(c^2)

(s^2+c^2)/c^2 = = ? 1/(c^2)

1/c^2 = 1/c^2
tanx + cotx/ tanx-cotx = (1/sin^2x-cos^2x)

I can not tell what the numerators and denominators are.

Related Questions

verify the identity sin(4u)=2sin(2u)cos(2u) verify the identity: sin(x+y)-sin(x-y)=2cosx siny Verify the Identity: sec(x/2)=the square root of (2 tanx/(tanx sinx)) verify the identity: (sin^3x-cos^3x)/(sinx-cosx)=1+sinxcosx verify the identity: 1-cos^2x/1-sinx= -sinx Verify the following identity: sin(x)*cos(x)*(cot(x)+tan(x))=1 show work PLEASE VERIFY THE IDENTITY cot(theta-pi/2) = -tan theta Verify the Identity: sin(x+π)/cos(x+3π/2) =tan^2x-sec^2x I've done: sinxcosπ+cosxsinπ / cosx... Verify the following identity. Show all your work. Don't skip any steps. Do not change the right s...