The coordinate of the partition c on the line segment is (1.2, -4.7)
<h3>How to determine the coordinates of the partition?</h3>
The coordinates are given as:
A = (7,-2)
B = (-8,-9)
m:n = 5:8
The coordinate of the partition is calculated using:

So, we have:

Evaluate the sum and products

Evaluate the product
(x,y) = (1.2, -4.7)
Hence, the coordinate of the partition on the line segment is (1.2, -4.7)
Read more about line segment ratios at:
brainly.com/question/12959377
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The answer would be that Mario finished his homework at 3:55
So first you do length x width x height in this case 1.4 x 1.4 x 1.4
The answer would be 2.4, or in fraction form 12/5. Please mark brainliest <3
Each curve completes one loop over the interval

. Find the intersections of the curves within this interval.

The region of interest has an area given by the double integral

equivalent to the single integral

which evaluates to

.