How do you simplify #(sinxcosx)/(1-sin^2x)#?
I got #cotx# as an answer... don't know if it is right though...
I got
2 Answers
Nov 27, 2017
Explanation:
Nov 27, 2017
See the answer below...
Explanation:
#(sinxcosx)/(1-sin^2x)=(sinxcosx)/cos^2x# [BECAUSE#color(red)(sin^2x+cos^2x=1# ]
#color(white)(mmmmfG)=(sinxcancelcosx)/(cosxcdotcancelcosx)=color(red)(tanx# So the answer is
#color(brown)(tanx# Hope it helps...
Thank you...