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Integrate by substitution. Then evaluate your answer at x =8 with a c.pdf

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pooranmalsaini1968

The document discusses integrating the function 10 In (x)/x dx from x = 0 to 8 with a constant of integration C = 4. It uses u-substitution to rewrite the integral as an integral of 10u du, which evaluates to 5u^2 + C. Evaluating this at x = 8 with C = 4 gives the final numerical value of 5(ln 8)^2 + 4 = 62.04.

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Integrate by substitution. Then evaluate your answer at x =8 with a constant of integration C = 4. Type only the final numerical value. Rounded to the nearest hundredth. Integrate 10 In (x)/x dx Your answer: Answer Solution u= ln x, du = 1/x dx then it will be int 10u du --> 5u^2 + C --> 5(ln x)^2 + C at x= 8, y = 4 --> 5 (ln 8)^2 + 4 answer

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Keynote by Prof. Wurzer at Nordex about IP-design
 

Integrate by substitution. Then evaluate your answer at x =8 with a c.pdf

  • 1. Integrate by substitution. Then evaluate your answer at x =8 with a constant of integration C = 4. Type only the final numerical value. Rounded to the nearest hundredth. Integrate 10 In (x)/x dx Your answer: Answer Solution u= ln x, du = 1/x dx then it will be int 10u du --> 5u^2 + C --> 5(ln x)^2 + C at x= 8, y = 4 --> 5 (ln 8)^2 + 4 answer