5.3 The Fundamental Theorem of Calculus/27: Difference between revisions

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<math>= \left(\frac{2x^2}{1+1}+\frac{x^6+1}{6+1}\right)\bigg|_{0}^{2}=\left(x^2+\frac{x^7}{7}\right)\bigg|_{0}^{2}</math><br>
<math>= \left(\frac{2x^2}{1+1}+\frac{x^6+1}{6+1}\right)\bigg|_{0}^{2}=\left(x^2+\frac{x^7}{7}\right)\bigg|_{0}^{2}</math><br>
<math>= \left((2)^2+\frac{(2)}^7{7}\right)-\left(0^2)+\frac{0^7}{7}</math>
<math>= \left((2)^2+\frac{(2)}^7{7}\right)-\left(0^2)+\frac{0^7}{7}</math>
  {\displaystyle = \left((2)^2+\frac{(2)}^7{7}\right)-\left((0)^2)+}
  {\displaystyle = \left((2)^2+\frac{(2)}^7{7}\right)-\left((0)^2)+}

Revision as of 20:14, 25 August 2022




Failed to parse (syntax error): {\displaystyle = \left((2)^2+\frac{(2)}^7{7}\right)-\left(0^2)+\frac{0^7}{7}}


{\displaystyle = \left((2)^2+\frac{(2)}^7{7}\right)-\left((0)^2)+}