Use the data below to calculate a right hand sum with 5 rectangles to approximate the area under $$ y=f(x) $$. $$ \mathrm{RHS}_{5}=[?] $$

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To calculate the right-hand sum (RHS) with 5 rectangles to approximate the area under the curve $$ y = f(x) $$, we need the following information:

1. The interval over which we are calculating the area (e.g., from $$ a $$ to $$ b $$).
2. The function $$ f(x) $$.
3. The width of each rectangle, which can be calculated as $$ \Delta x = \frac{b - a}{n} $$, where $$ n $$ is the number of rectangles (in this case, 5).
4. The heights of the rectangles, which are determined by evaluating the function at the right endpoints of each subinterval.

Please provide the interval $$[a, b]$$ and the function $$ f(x) $$ so that we can proceed with the calculation.
To approximate the area under $$ y = f(x) $$ using a right-hand sum with 5 rectangles, you need the interval $$[a, b]$$ and the function $$ f(x) $$. First, calculate the width of each rectangle as $$ \Delta x = \frac{b - a}{5} $$. Then, evaluate $$ f(x) $$ at the right endpoints of each subinterval and multiply by $$ \Delta x $$ for each rectangle. Sum these values to get the right-hand sum $$ RHS_{5} $$.

Use the data below to calculate a right hand sum with 5 rectangles to approximate the area under .

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