intento 2 quiz calculo 2.docx

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  • 8/11/2019 intento 2 quiz calculo 2.docx

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    Pregunta 1

    La solucin general de la ecuacin diferencial es:Seleccione una:

    a.

    b.

    c.

    d.

    Pregunta 2

    La derivada de la funcin es:

    Seleccione una:

    a.

    b.

    c.

    d.

    Pregunta 3

    Al integrar se obtiene

    Seleccione una:

    a.

    b.

    c.

    d.

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exexp=/ln(4x^2+3)https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+t^3Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=-/frac{1}{y}=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/frac{dy}{dt}=t^3y^2https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{4}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{1}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=x^{2}/left(/frac{2}{3}x^{/frac{3}{2}}+/frac{1}{2}x^{2}/right)+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/int2x(/sqrt{x}+x)dxhttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{8x}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{1}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=4x^2+3https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{x}{x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/ln(4x^2+3)https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+t^3Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=-/frac{1}{y}=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/frac{dy}{dt}=t^3y^2https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{4}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{1}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=x^{2}/left(/frac{2}{3}x^{/frac{3}{2}}+/frac{1}{2}x^{2}/right)+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/int2x(/sqrt{x}+x)dxhttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{8x}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{1}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=4x^2+3https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{x}{x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/ln(4x^2+3)https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+t^3Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=-/frac{1}{y}=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/frac{dy}{dt}=t^3y^2https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{4}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{1}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=x^{2}/left(/frac{2}{3}x^{/frac{3}{2}}+/frac{1}{2}x^{2}/right)+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/int2x(/sqrt{x}+x)dxhttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{8x}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{1}{4x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=4x^2+3https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y%27=/frac{x}{x^2+3}https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/ln(4x^2+3)https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+t^3Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=-/frac{1}{y}=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=y=/frac{t^4}{4}+Chttps://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=/frac{dy}{dt}=t^3y^2https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{4}{5}x^{/frac{5}{2}}+/frac{2}{3}x^{3}+C.https://poli-moodletest2.ni7.co/filter/tex/displaytex.php?texexp=F(x)=/frac{2}{5}x^{/frac{5}{2}}+/frac{1}{3}x^{3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  • 8/11/2019 intento 2 quiz calculo 2.docx

    2/2

    Pregunta 4

    Al integrar se tiene

    Seleccione una:

    a.

    b.

    c.

    d.

    Pregunta 5

    Al calcular se obtiene:

    Seleccione una:

    a.

    b.

    c.

    d.

    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