A polygon's interior angles add up to 2700. How many sides does the polygon have?

(a)  

What is the SUM of the angle measures in a hexagon?

(a)  

Find the value of x

(a)  

What is the SUM of the angle measures in a 35-gon?

(a)  

What is the measure of ONE interior angle in a regular pentagon?

(a)  

Solve for x. 

(a)  

What is the sum of the exterior angles of a 20-gon?

(a)  

If the polygon is regular, what is the measure of angle a?

(a)  

Find the value of X.

(a)  

Solve for x.

(a)  

The sum of the interior angles in a polygon is 3,240^o. How many sides are in the polygon?

(a)  

Find the value of the variable(s).

x = ​​ (a)   & y = (b)  

One exterior angle of a regular polygon is 18 degrees. What is the measure of one interior angle?

(a)  

The measure of 1 exterior angle of a polygon is 24 degrees. How many sides does the polygon have?

(a)  

The figure is a rhombus. Find m∠1.

(a)  

Find m∠3.

(a)  

BD = 24 and BE = 13.Find the length of $$\overline{CE}$$ .

(a)  

BD = 16 and CE = 12. Find the length of $$\overline{DA}$$ .

(a)  

Find the measure of angle 1

(a)  

Find $$m\angle BAD.$$

(a)  

Find $$m\angle ADC.$$

(a)  

The figure is a parallelogram.

Solve for x.

(a)  

The figure to the left is a parallelogram.

m = ​ (a)   & n = ​ (b)   .

$$m\angle1=$$ ​_____ & $$m\angle2=$$ ​ _____

(Separate your answer with a comma!)

(a)  

Find the missing angle of the trapezoid.

(a)  

Find the value of x.

(a)  

Find the value of x.

(a)  

Find $$m\angle2$$ ,

(a)  

Rhombus: Find the measure of ∠2:

(a)  

The diagonals of rectangle ABCD intersect at E. AE = x + 4 and BE = 3x - 12. Find CE.

(a)  

In rhombus ABCD, m∠ECB = 5a+4 and m∠EBC = 8a - 5.Find m∠EBC.

(a)  

$$\overline{EF}$$ is the median of trapezoid ABCD.

Find the length of $$\overline{EF}$$ .

(a)  

$$m\angle1=$$ ​ (a)   , $$m\angle2=$$ ​ (b)   , and $$m\angle3=$$ ​ (c)   .

WXYZ is a square with W located at (-3, 4) and X located at (0, 0). What is the slope of XY?

(a)  

WXYZ is a square with W located at (-3, 4) and X located at (0, 0). If Z is located at (1, 7), what are the coordinates of Y?

(a)  

Find $$m\angle QRS$$ .

(a)  

JKLM is a kite. $$m\angle JKN=28\degree,\ m\angle KLM=103\degree,$$ find $$m\angle JML.$$

(a)  

JKLM is a kite, JL = 18, NK = 12, and ML = 10. Find the perimeter of the kite.

(a)  

ABCD is a trapezoid with median LM, $$m\angle A=113\degree\ \&\ m\angle C=52\degree.$$

$$m\angle B=$$ ​ (a)   , $$m\angle D=$$ ​ (b)   , $$m\angle DLM=$$ ​ (c)   and $$m\angle LMB=$$ ​ (d)