[Step-by-Step] Suppose that w(x)=(u o v)(x)=u(v(x)) and u(0)=1, v(0)=2, u^prime(0)=3, u^prime(2)=4, v^prime(0)=5 and v^prime(2)=6. Find w^prime(0). (Hint:
Question: Suppose that \(w(x)=(u \mathrm{o} v)(x)=u(v(x))\) and \(u(0)=1, v(0)=2, u^{\prime}(0)=3\),
\(u^{\prime}(2)=4, v^{\prime}(0)=5\) and \(v^{\prime}(2)=6\). Find \(w^{\prime}(0)\). (Hint: Use the chain-rule).
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Solution: lim _x \rightarrow ∞ √1+x^2-2 x
(Solution Library) lim _x \rightarrow 0 (x^2 cos (2 x))/(sin ^2(3 x))
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