Mathematics
Mathematics, 14.07.2019 20:10, rorofhs2009

Klmm is a rectangle. if ln is equal to 45 and km is equal to 2x+15, find x.

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Mathematics, 24.07.2019 23:10, noahdwilke
The fraction model below shows the steps that a student performed to find a quotient. which statement best interprets the quotient? two steps are shown. step 1. a rectangular portion is shown divided into 5 equal sections. four of these are completely shaded. the 5th section is divided into 6 equal sections, of which 1 is shaded. below step 1 is step 2. in step 2, the same figure as shown in step 1 is shown. below this figure and attached to it is another rectangle of the same length. the second rectangle is divided into 15 sections of equal size, and each large section of the rectangle above is divided into 3 equal sections in the rectangle below. the first two sections are labeled as 2 over 3. the next two sections are labeled as 2 over 3, and this is repeated till the second last section.
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Mathematics, 10.10.2019 01:30, emmacox069
Rectangle areas are found by calculating height × width. the width of each rectangle equals δx and the height of each rectangle is given by the function value at the right-hand side of the rectangle. so we must calculate r4 = 4 f(xi)δx = [f(x1) + f(x2) + f(x3) + f(x4)] δx i = 1 , where x1, x2, x3, x4 represent the right-hand endpoints of four equal sub-intervals of 0, π 2 . since we wish to estimate the area over the interval 0, π 2 using 4 rectangles of equal widths, then each rectangle will have width δx = .
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Mathematics, 28.10.2019 23:31, zuleiny38
Rectangle areas are found by calculating height × width. the width of each rectangle equals δx and the height of each rectangle is given by the function value at the right-hand side of the rectangle. so we must calculate r4 = 4 f(xi)δx = [f(x1) + f(x2) + f(x3) + f(x4)] δx i = 1 , where x1, x2, x3, x4 represent the right-hand endpoints of four equal sub-intervals of 0, π 2 . since we wish to estimate the area over the interval 0, π 2 using 4 rectangles of equal widths, then each rectangle will have width δx = .
Answers: 3
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Klmm is a rectangle. if ln is equal to 45 and km is equal to 2x+15, find x....

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