When provided a kite determine the missing values

The video tutorial covers the properties of a kite, focusing on congruent sides and angles. It explains how to find the measure of angles in a kite by using the property that the sum of angles in a quadrilateral is 360 degrees. The teacher demonstrates solving for unknown angles using equations and emphasizes the importance of note-taking. The session concludes with a review and verification of the solution.

What is a unique property of a kite in terms of its sides?

• It has two pairs of parallel sides.

• It has one pair of parallel sides.

• It has no parallel sides but two pairs of opposite congruent sides.

• It has all sides congruent.

How many degrees do the angles in a quadrilateral sum up to?

• 270 degrees

• 180 degrees

• 360 degrees

• 450 degrees

If two angles in a kite are congruent and represented as X, what equation can be formed using the sum of angles in a quadrilateral?

• X + X + 100 = 180

• X + X + 175 = 360

• 100 + X + X = 360

• X + 175 = 360

What is the measure of each congruent angle in the kite if the equation is 175 + 2X = 360?

• 87.5 degrees

• 85 degrees

• 92.5 degrees

• 100 degrees

After solving the equation, what should you do to verify the solution?

• Check if the angles add up to 180 degrees.

• Check if the angles add up to 270 degrees.

• Check if the angles add up to 360 degrees.

• Check if the angles add up to 450 degrees.