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Home » Use the power rule for derivatives: d/dx [x^n] = n*x^(n-1) - Midis

Use the power rule for derivatives: d/dx [x^n] = n*x^(n-1) - Midis

📅 March 12, 2026 👤 scraface

Mar 12, 2026

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📌 El número de bases variables es el 18% de 1,200, que es 0.18 × 1,200 = <<0.18*1200=216>>216 pares de bases.

📌 Un químico está optimizando una reacción y aumenta el rendimiento de 65% a 86%. Si el rendimiento original produjo 130 gramos de producto, ¿cuántos gramos produce el rendimiento mejorado asumiendo la misma cantidad de reactivos?

📌 Una eficiencia del 65% da 130 g, por lo que el rendimiento teórico es 130 / 0.65 = 200 g. Con un 86% de eficiencia, el nuevo rendimiento es 0.86 × 200 = <<0.86*200=172>>172 gramos.

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\( A = 10,000 (1 + 0.004167)^{36} pprox 10,000 (1.1616) pprox 11,616...
#### 11,6161. A rectangle has a length that is twice its width, and it...
Perimeter \( = 2( ext{length} + ext{width}) = 2(2w + w) = 6w \).
Given perimeter is 48, so \( 6w = 48 \).
Solving for \( w \), we get \( w = rac{48}{6} = 8 \).
Area \( = ext{length} imes ext{width} = 16 imes 8 = 128 \).
A quadratic equation \( ax^2 + bx + c = 0 \) has roots 3 and -2. If \(...
Using Vieta's formulas:
Sum of roots \( = -rac{b}{a} = 3 + (-2) = 1 \).
Product of roots \( = rac{c}{a} = 3 imes (-2) = -6 \).

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