Check my work please...
is that \[\tan(x) +\frac{ 1 }{ \sin (x) }?\]
\[tanx + \frac{ cosx }{ 1+sinx } = secx\]
okay
\[\frac{ Sinx }{ Cosx }+\frac{ Cosx }{ 1+sinx }\]
go on
\[\frac{ Sinx+Sin ^{2}x+Cos ^{2}x }{ Cosx+CosxSinx }\]
\[\frac{ Sinx+1 }{ Cosx(1+Sinx) } = \frac{ 1 }{ Cosx } = Secx\]
I am not sure if what I did above is legal though?
Which step?
When I get \[\frac{ 1 }{ Cosx }\]
You're worried about that of all things? XD sin(x) + 1 and 1 + sin(x) should cancel out, nothing wrong with that :)
if you are not sure, check all the trig list
Thank You @terenzreignz and @celestialdictator, I was trying to justify if it was correct... it was just killing me! :D
It does? lol apparently the mathlegend is human after all XD
that is what you use to justify your steps
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