Example 21 - Chapter 5 Class 12 Continuity and Differentiability (Term 1)
Last updated at April 13, 2021 by Teachoo
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Transcript
Example 21 Find the derivative of the function given by π (π₯) = sinβ‘(π₯2).Let y= sinβ‘(π₯2) We need to find derivative of π¦, π€.π.π‘.π₯ i.e. ππ¦/ππ₯ = (π(sinβ‘γπ₯^2)γ)/ππ₯ = cos x2 . (π (ππ))/π π = cos x2 . (γ2π₯γ^(2β1) ) = cosβ‘π₯2 (2π₯) = ππ . πππβ‘ππ
