MATH 101 Lecture Notes - Lecture 2: List Of Poker Hand Categories
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This brings us to idea of using reimann sums. In this picture, i have divided this area in 4 rectangles. Each rectangle has a width of 0. 25, and the length of the rectangle is e^0. 25, e^0. 5, e^0. 75, e^1 respectively. So what we do is that we calculate the area of these rectangles and sum that up. This should give us an approximate value of the area under the graph. This is the idea between finding reimann sums. We could also have used the same rectangles, but instead of using the value of e^0. 25, e^0. 5, e^0. 75, e^1 we could have used the value of e^0, e^0. 25, e^0. 5, e^0. 75. That is instead of using the right hand values, we could have used the left hand values. This brings us to idea of left and right reimann sums. Each reimann sum depends on its end point. In this example the left reimann sum gives us an.
