Differentiate tant x²
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Answer:
y= tan ( x 2 ) = tan(u)
tan ( u )
∴ d y /d u = sec 2 ( u ) = sec 2 ( x 2 )
u = x 2 , ∴ d u /d x = 2 x
Use the chain rule...
d y /d u ⋅ d u/d x = 2 x⋅ sec 2 ( x 2 ) = d y/ d x
Remember that:
If y = tan x , d y/d x = sec 2 ( x )
It's a general rule.
Hope it helps :)
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