SOLUTION: Vertify the identity cosx(cosx+cotx)=(cotx.cosx)(sinx+1)

SOLUTION: Vertify the identity cosx(cosx+cotx)=(cotx.cosx)(sinx+1)

Algebra.Com

Question 401040: Vertify the identity
cosx(cosx+cotx)=(cotx.cosx)(sinx+1)

Answer by Tatiana_Stebko(1539) (Show Source): You can put this solution on YOUR website!

Let work with left side of identity
Formula:

RELATED QUESTIONS
Vertify the identity... (answered by Alan3354)

verify the identity: {{{ (sinx)/(sinx-cosx) = 1/(1-cotx)... (answered by josgarithmetic)

Prove the identity: {{{-Cotx + Sinx/(1-Cosx) =Cscx}}} (answered by AnlytcPhil)

Prove the identity: 1+cosx/sinx = cscx +... (answered by greenestamps)

Prove the identity:... (answered by Alan3354)

(1+cotx)/(1-cotx)=(sinx+cosx)/(sinx-cosx) (answered by ewatrrr)

(1+cotx)/(1-cotx)=(sinx+cosx)/(sinx-cosx) (answered by ewatrrr)

(Cotx-cosx)/(cotx+cosx) (answered by Alan3354)

1-2cosx^2/sinx cosx =... (answered by Alan3354)