Riemann Sum: Right Evaluation

Practice Questions

AP Calculus BC › Riemann Sum: Right Evaluation

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$\begin{align*}&\text{Calculate the right-side Riemann sums integral approximation of :}\&\int_{-1}^{15}(3x + 5sin(2e^{(2x)}))dx\&\text{Using points over }4\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Using the method of right Riemann sums approximate the integral:}\&\int_{0}^{6}(5x - 1000sin(3x)^{2})dx\&\text{Using }4\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Calculate the right-side Riemann sums integral approximation of :}\&\int_{3}^{4.8}(4x + 16cos(13e^{(3x)}))dx\&\text{Using points over }3\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Using the method of right Riemann sums approximate the integral:}\&\int_{1}^{15.8}(-15sin(14e^{(4x)}))dx\&\text{Using }4\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Using }3\text{ intervals, and the method of right point Riemann sums approximate the integral:}\&\int_{-4}^{7.1}(4x - 15sin(13x^{2}))dx\end{align*}$

$\begin{align*}&\text{Using the method of right Riemann sums approximate the integral:}\&\int_{-2}^{8.2}(3x - sin(15e^{(4x)}))dx\&\text{Using }3\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Using the method of right Riemann sums approximate the integral:}\&\int_{-4}^{-1.6}(15cos(12sin(6x)) + 5x^{3})dx\&\text{Using }3\text{ intervals.}\end{align*}$

$\begin{align*}&\text{Using the method of right Riemann sums approximate the integral:}\&\int_{0}^{13.6}(2x + 4sin(3tan(5x)))dx\&\text{Using }4\text{ intervals.}\end{align*}$

Given a function $y=\frac{5}{x}$ , find the Right Riemann Sum of the function on the interval divided into four sub-intervals.

$\begin{align*}&\text{Using }4\text{ intervals, and the method of right point Riemann sums approximate the integral:}\&\int_{2}^{4}(2x - 10tan(8tan(3x)))dx\end{align*}$

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