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- Write each limit as a definite integral.
- Write each integral as a limit of right sums with n equal pieces.\displaystyle\int_{-2}^{3} x\,2^{x}\,dx\displaystyle\int_{1}^{4} \dfrac{\ln x}{x}\,dx
- For each function, decide whether it is integrable on the given interval, and give the reason the lesson's results supply.
- Compute _3^6 (2x² - 3x)dx from the definition with right endpoints.
- At a cider mill, Ryan runs a press.
- Let $f
- Chloe, Jack and Mei each read the same limit as a definite integral:
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The definite integral as a limit of Riemann sums: the lesson ›More Chapter 7 worksheets: Riemann sums and the definite integral
- 7.1Approximating area with Riemann sums
- 7.2The trapezoidal rule and Simpson's rule
- 7.3The definite integral as a limit of Riemann sums
- 7.4Signed area and integrals from geometry
- 7.5Properties of definite integrals