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A parallelogram has a perimeter of 104 feet, and 1 of its sides measures 39 feet. If it can be
determined, solve for the following:

1a. Solve for the side measure of the parallelogram.
1b. Draw the parallelogram and label its side measures.
1c. Solve for the diagonal of the parallelogram.
I

ANY HELP IS APPRECIATED A parallelogram has a perimeter of 104 feet and 1 of its sides measures 39 feet If it can be determined solve for the following 1a Solve class=

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Answer:

1a. 13 ft

1c. Not enough information

Step-by-step explanation:

A parallelogram is a quadrilateral (4-sided shape) with opposite sides that are parallel and equal. A rectangle is an example of a parallelogram which has right angles. Given the perimeter and one of the side lengths, we can solve for the remaining side.

1a. 104 = 39 + 39 + x + x

104 = 78 + 2x

2x = 26

x = 13

1b. Draw a parallelogram with one pair of sides being 13 feet long and the other pair of sides being 39 feet long.

1c. There's not enough information to solve this problem, because we don't know the angles of the parallelogram. Also, the diagonals are necessarily equal, unless the parallelogram is also a rectangle, in which case, we can use Pythagorean theorem to find the length.

c² = 13² + 39²

c² = 1690

c = 41.11

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