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0606/13 · Winter 2025 · Q2 · Differentiation
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Plan: Product rule on x2x^{2} and e3xe^{3x}, then take out the common factor.
1
Name the two factors and differentiate each
u=x2,  u′=2xv=e3x,  v′=3e3xu = x^{2},\; u' = 2x \qquad v = e^{3x},\; v' = 3e^{3x}
2
Apply the product rule, then factorise
2xe3x+3x2e3x=(2x+3x2)e3x2xe^{3x} + 3x^{2}e^{3x} = (2x+3x^{2})e^{3x}
Tip: decide which factor is u and which is v before you start.
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0606/13 · Winter 2025 · Q2 · Differentiation
标准版手写考试版
Plan: Product rule on x2x^{2} and e3xe^{3x}, then take out the common factor.
1
Name the two factors and differentiate each
u=x2,  u′=2xv=e3x,  v′=3e3xu = x^{2},\; u' = 2x \qquad v = e^{3x},\; v' = 3e^{3x}
2
Apply the product rule, then factorise
2xe3x+3x2e3x=(2x+3x2)e3x2xe^{3x} + 3x^{2}e^{3x} = (2x+3x^{2})e^{3x}
提示:先想清楚哪个是 u、哪个是 v,再动笔。
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