1+tanx/secx?

1 Answer
May 3, 2018

#1+tanx/secx=1+sinx#

Explanation:

Before explaining, you should post trigonometry related questions in the trigonomertry category. You'll probably get a faster response there.

Now, knowing the definition of #secx# and #tan x#, we can rewrite our equation:

#1+tanx/secx= 1+(sinx/cosx)/(1/cosx) = 1+(sinxcosx)/cosx=1+sinx#