Question

Prove the identity
(tanx)/(1-cosx) = cscx(1+secx)

Answer 1

@ganeshie8 you free?

Answer 2

@Empty

Answer 3

@jim_thompson5910

Answer 4

@Nnesha

Answer 5

@freckles

Answer 6

I've gotten up to

(sinx/cosx )(1/(1-cosx)

Answer 7

@IrishBoy123

Answer 8

@Babynini u here?

Answer 9

you can take the RHS to prove the LHS
it seems easy from right to left

Answer 10

change \(\Large\rm cscx\) to \[\Large\rm \frac{ 1 }{ sinx }\]

and \(\Large\rm secx\) to \(\Large\rm\frac{1}{cos(x)}\)

Answer 11

Let's solve for a.
tanx1−cosx=cscx(1+s(2.718282)cx)
Step 1: Multiply both sides by -cosx+1.
antx=−2.718282c4os3x3−c3os2x2+2.718282c3s2x2+c2sx
Step 2: Divide both sides by ntx.
antxntx=−2.718282c4os3x3−c3os2x2+2.718282c3s2x2+c2sxntx
a=−2.718282c4os3x2−c3os2x+2.718282c3s2x+c2snt
Answer:
a=−2.718282c4os3x2−c3os2x+2.718282c3s2x+c2snt

Answer 12

@rvc sorry, I wasn't online. So..what next?