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Pre calc: simplify tan^2x cos^x + cot^2x sin^2x
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\[\tan ^2x \cos^2x+\cot^2x \sin^2x\]
try converting tan and cot to sines and cosines
- and the answer will be a number!
Before I write it out, i have a question. I know tan= sin/cos so i figured tan^2 would equal (sin/cos)^2. but Symolab is telling me tan^2= (cos/sin)^2 . is that right?
tan^2 x = sin^2 x / cos^2 x
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- which is another way of writing (sin x / cos x)^2
\[\frac{ \sin^2x }{ \cos^2x } \cos^2x + \frac{ \cos^2x }{ \sin^2x } \sin^2x\]
right
Do I distribute the cos^2x and the sin^2x to their respective sides now?
use the same identity from your other problem :D
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you can quickly simplify this . Look at the occurences of sin^2x and cos^2 x
compare |dw:1454273060328:dw|
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