Pythagorean Theorem & Angles

Front

Third street and Fourth Street are parallel, and Broadway Avenue cuts across both. If the measure of the angle where the library is located is equal to 42^o, and the angle where the school is located measures x^o, which equation is true?

Back

x = 42, because corresponding angles are congruent

Front

In the sketch below, triangle ABC has an exterior angle ACD. If the measure of angle 1 is 56^o, the measure of angle 2 is 54^o, what is the measure of angle ACD? Options: 70^o, 60^o, 120^o, 110^o

Back

110^o

Front

Which student wrote a statement that is not true about angle relationships in triangles using the diagram? Options: Chelsea, Bobby, Katie, Mark

Back

Katie

Front

Are triangle A with angles 34^o, 57^o and triangle B with angles 57^o, 89^o similar?

Back

Yes, because 180 - (34 + 57) = 89 which means two angles in triangle A are congruent to two angles in triangle B

Front

Find the measure of the largest angle in the triangle shown.

Back

72^o

Front

Look at the parallel lines but by a transversal.
Which of the following is not a true statement?
Options: Angle 1 and Angle 5 are corresponding angles, Angle 2 and Angle 7 are alternate interior angles, Angle 5 and Angle 8 are vertical angles, Angle 3 and Angle 7 are corresponding angles

Back

Angle 2 and Angle 7 are alternate interior angles

Front

In the drawing, whose equation is correct for finding the value of x and why?

Back

Hank because the two angles would sum to 180^o

Front

Which of the following lengths could NOT be used to create a right triangle? Options: 27, 26, 45, 21, 28, 34, 39, 52, 65, 14, 48, 50

Back

21, 28, 34

Front

In the diagram, RSTU is a rectangle, and the two shaded regions are squares. If the length of side SR is 4 m and the length of side ST is 8 m, what is the length of side PQ in meters?

Back

√80 m

Front

Which of the following is true about all right triangles? Options: The sum of the measures of the legs of a right triangle is equal to the measure of the hypotenuse., The product of the measures of the legs of a right triangle is equal to the measure of the hypotenuse., The sum of the measures of the legs of a right triangle squared is equal to the length of the square of the hypotenuse., The sum of the squares of each leg of a right triangle is equal to the square of the hypotenuse.

Back

The sum of the squares of each leg of a right triangle is equal to the square of the hypotenuse.