SOLUTION: Prove using reciprocal and Pythagorean identities: (secx-cosx)/(secx)= sin^2
Thanks!
Algebra.Com
Question 826393: Prove using reciprocal and Pythagorean identities: (secx-cosx)/(secx)= sin^2
Thanks!
Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website!
Prove using reciprocal and Pythagorean identities: (secx-cosx)/(secx)= sin^2
***
start with left side:
..
..
verified: left side=right side
RELATED QUESTIONS
Solve using reciprocal and pythagorean identities: (cosx/secx)+(sinx/csox)=?... (answered by MathLover1)
Prove using reciprocal and pythagorean identities: (cscx-cotx)/(secx-1)= cotx
I have... (answered by jsmallt9)
verifying trigonometric identities.... (answered by jsmallt9)
(cosx-secx)/secx = -sin^2x
(answered by Boreal)
Can you prove... (answered by tommyt3rd)
Prove the following identities
(sin2x/sinx) - (cos2x/cosx)=... (answered by drk)
Prove that (Tanx)/secx+1 = (secx-1)/tanx using trigonometric identities and where x is an (answered by Alan3354)
please help me solve this problem using exact values {{{sinx=2/5}}} and {{{cosx<0}}} I... (answered by stanbon)
prove tanx sinx + cosx =... (answered by Alan3354)