Summary: Calculus Worksheet On Riemann Sums And Trapezoidal Rule - 1/15/26
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1 Calculus Worksheet on Riemann sums and trapezoidal rule - 1/15/26
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What is the left Riemann sum estimate for \(\int_0^{120} r(t) \, dt\) using six subintervals?
The left Riemann sum estimate is 150. -
What is the right Riemann sum estimate for \(\int_0^{120} r(t) \, dt\) using six subintervals?
The right Riemann sum estimate is 532. -
What is the midpoint sum estimate for \(\int_0^{120} r(t) \, dt\) using three subintervals?
The midpoint sum estimate is 508. -
What is the trapezoidal rule estimate for \(\int_0^{120} r(t) \, dt\) using three subintervals?
The trapezoidal rule estimate is 520. -
What is the left Riemann sum estimate for \(\int_0^{100} g(t) \, dt\) using four subintervals?
The left Riemann sum estimate is 7100. -
What is the right Riemann sum estimate for \(\int_0^{100} g(t) \, dt\) using four subintervals?
The right Riemann sum estimate is 7400. -
What is the trapezoidal rule estimate for \(\int_0^{100} g(t) \, dt\) using four subintervals?
The trapezoidal rule estimate is 7250. -
What is the trapezoidal rule estimate for \(\int_1^7 f(x) \, dx\) with \(n=3\)?
The trapezoidal rule estimate is 24. -
What is the trapezoidal rule estimate for \(\int_1^7 f(x) \, dx\) with \(n=6\)?
The trapezoidal rule estimate is 24. -
What is the midpoint approximation for \(\int_1^9 f(x) \, dx\) using 4 equal subdivisions?
The midpoint approximation is 24.
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