Question #15540

tan(beta)+sin(beta)sec(beta)-sin(beta)cos(beta)/sec(beta)-csc(beta)=tan(beta)+sin(beta)sec(beta)

Expert's answer

tanβ+sinβsecβsinβcosβsecβcscβ=tanβ+sinβsecβ\tan \beta + \sin \beta \sec \beta - \frac {\sin \beta \cos \beta}{\sec \beta} - \csc \beta = \tan \beta + \sin \beta \sec \betasinβcosβ+sinβcosβsinβcosβcosβ1sinβ=sinβcosβ+sinβcosβ\frac {\sin \beta}{\cos \beta} + \frac {\sin \beta}{\cos \beta} - \sin \beta \cos \beta \cos \beta - \frac {1}{\sin \beta} = \frac {\sin \beta}{\cos \beta} + \frac {\sin \beta}{\cos \beta}2sinβcosβsinβcosβcosβ1sinβ=2sinβcosβ2 \frac {\sin \beta}{\cos \beta} - \sin \beta \cos \beta \cos \beta - \frac {1}{\sin \beta} = 2 \frac {\sin \beta}{\cos \beta}sinβcosβcosβ1sinβ=0- \sin \beta \cos \beta \cos \beta - \frac {1}{\sin \beta} = 0


This identity is incorrect!

Need a fast expert's response?

Submit order

and get a quick answer at the best price

for any assignment or question with DETAILED EXPLANATIONS!

LATEST TUTORIALS
APPROVED BY CLIENTS