CÁLCULO I

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Al utilizar la Parte II del Teorema Fundamental del Cálculo para evaluar la integral    se obtiene

e

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0

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No está la respuesta correcta

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(1/2)e - (1/2)

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(3/2)e

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Al evaluar la integral indefinida   se obtiene

2 sec ⁡(2x) + C

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4 sec⁡ (2x) + C

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No está la respuesta correcta

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2 tan⁡ (2x) + C

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4 tan ⁡(2x) + C

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Al  evaluar  la integral indefinida     se obtiene

2e^(2x + 1) + C

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6e^(2x + 1) + C

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(2x + 1)e^(2x + 2) + C

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No está la alternativa correcta

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3e^(2x + 1) + C

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Al evaluar la  integral indefinida     se obtiene

8 ln⁡|x^2 + 5| + C

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2 ln⁡|x^2 + 5| + C

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No está la alternativa correcta

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x^3 + 5x + C

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(1/2) ln|x^2 + 5| + C

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Al evaluar la integral indefinida   se obtiene

(x^3 + 1)^2 (x^4 + 4x)^13 + C

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(x^3 + 1)(x^4 + 4x) + C

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(x^4 + 4x)^13 /13 + C

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(x^4 + 4x)^13 /52 + C

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No está la respuesta correcta

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Al evaluar la integral indefinida   se obtiene

(3x^2) / (1 - x^3)^7 + C

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- 1 / [3 (1 - x^3)^9 ] + C

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1 / [21 (1 - x^3)^7] + C

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No está la respuesta correcta

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- 1 / [27 (1 - x^3)^9 ] + C

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