SOLUTION: How to prove the identity (7csc^2x-25cscx-12)/(cscx-4) = (7)/(sinx) +3
Algebra.Com
Question 664416: How to prove the identity (7csc^2x-25cscx-12)/(cscx-4) = (7)/(sinx) +3
Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website!
How to prove the identity
(7csc^2x-25cscx-12)/(cscx-4) = (7)/(sinx) +3
**
start with left side:
(7csc^2x-25cscx-12)/(cscx-4)
factor
(7cscx+3)(cscx-4)/(cscx-4)
=(7cscx+3)
=7(1/sinx)+3
=(7/sinx)+3
verified: left side=right side
RELATED QUESTIONS
Prove the following identity:... (answered by Boreal)
Prove that the following is an identity.
(1-sin^2x/1-sinx) =... (answered by mananth)
How to prove the identity (cscx-1)/(cscx+1)is equal to... (answered by lwsshak3)
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)
how to prove cscx-sinx=cosx... (answered by drk)
1.i need to verify the identity of sin^2x+sin^2xcot^2x=1
2. verify the identity of... (answered by MathLover1)
verify the identity
1/sinx -... (answered by fcabanski)