5.4 Indefinite Integrals and the Net Change Theorem/13: Difference between revisions

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<math>\int_{}^{}(\sin(x)+\sinh(x))dx</math> <br><br>
<math>\int_{}^{}(\sin(x)+\sinh(x))dx</math> <br><br>
<math>=\int_{}^{}(\sin(x))dx+\int_{}^{}(\sinh(x))dx</math> <br><br>
<math>=\int_{}^{}(\sin(x))dx+\int_{}^{}(\sinh(x))dx</math> <br><br>
<math>=-\cos(x)+cosh(x)+c</math>
<math>=-\cos(x)+\cosh(x)+c</math> <br><br>


<math>\text{Indefinite integrals used }</math> <br><br>
<math>\text{Indefinite integrals used }</math> <br><br>
<math>\int_{}^{}(\sin(x))dx=-\cos(x)+C</math> <br><br>
<math>\int_{}^{}(\sin(x))dx=-\cos(x)+C</math> <br><br>
<math>\int_{}^{}(\sinh(x))dx=\cosh(x)+C</math>
<math>\int_{}^{}(\sinh(x))dx=\cosh(x)+C</math>

Revision as of 19:22, 30 August 2022