If a figure is a rectangle ABCD and the measure of angle ABD is 35 degrees what is the measure of the angles ABD CBD and BDC

In the image below, find angle CBD so that angles ABC and CBD are supplementary.

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ABCD is a rectangle. if m angles ABD = 32 degrees, find m angles CBD, m angles CBD,

To find the measure of angles ABD, CBD, and BDC in a rectangle ABCD, we can use the fact that the opposite angles in a rectangle are congruent (equal). Here's how we can determine the measures of these angles:

1. Start by drawing a rectangle ABCD. Label the vertices A, B, C, and D.

2. Given that angle ABD is 35 degrees, mark this angle with the given measure.

3. Since opposite angles in a rectangle are congruent, angle CBD is also 35 degrees.

4. To find the measure of angle BDC, subtract the sum of angles ABD and CBD from 180 degrees. Since angles in a triangle add up to 180 degrees, we have:

Angle BDC = 180 - Angle ABD - Angle CBD
= 180 - 35 - 35
= 110 degrees

Therefore, the measures of angles ABD, CBD, and BDC in the rectangle ABCD are 35 degrees, 35 degrees, and 110 degrees, respectively.

How can a rectangle have an angle of 35 degrees?

In a rectangle all angles are right angles, which means they measure 90 degrees.