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NAME DATE 64 PERIOD Skills Practice Rectangles ALGEBRA ABCD is a rectangle. A 1. If AC 2x 13 and DB 4x 1, find x. E D B C 2. If AC x 3 and DB 3x 19, find AC. 3. If AE 3x 3 and EC 5x 15, find AC. 4.

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  3. Next, review the problems listed under the 'Skills Practice' section. The prompts will require you to solve various algebraic equations and measurements based on the given rectangle.
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0:50 1:47 So the unknown angle angle W is 29 degrees find the unknown angle in the rectangle. We know thatMoreSo the unknown angle angle W is 29 degrees find the unknown angle in the rectangle. We know that angles zwx is a right angle which is 90 degrees.

A rectangle is a quadrilateral with four right angles. Thus, all the angles in a rectangle are equal (360°/4 = 90°). Moreover, the opposite sides of a rectangle are parallel and equal, and diagonals bisect each other.

First, use the slope formula to find the lengths of the sides of the quadrilateral. The slopes of each pair of opposite sides are equal. So, the two pairs of opposite sides are parallel. Therefore, the quadrilateral GHJK is a parallelogram.

A rectangle is a four-sided polygon in which the opposite sides are parallel and equal to each other. It is one of the types of quadrilaterals in which all four angles are right angles or equal to 90 degrees. The rectangle is a special type of parallelogram with all its angles equal.

Let's recap. A regular polygon is a flat shape whose sides are all equal and whose angles are all equal. The formula for finding the sum of the measure of the interior angles is (n - 2) * 180. To find the measure of one interior angle, we take that formula and divide by the number of sides n: (n - 2) * 180 / n.

Since a rectangle is a quadrilateral whose opposites sides are parallel and equal the sum of its interior angle is 360∘.

Rectangle Theorem #1: A rectangle is a parallelogram. Rectangle Theorem #2: A rectangle has congruent diagonals. Rectangle Theorem #2 Converse: If a parallelogram has congruent diagonals, then it is a rectangle.

To show that ABCD is a rectangle, we have to prove that one of its interior angles is 90°. Hence, ∠B = ∠D = ∠C = ∠A = 90° [Since opposite angles of a parallelogram are equal]. Since ABCD is a parallelogram and one of its interior angles is 90°, ABCD is a rectangle.

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