$If\ m\angle KQM=100,\ what\ is\ the\ measure\ of\ arc\ KM?$  

Hint: central angle is equal to its intercepted arc, sum of the angles of a circle is 360

(a)  

 $If\ m\angle KQM=100,\ what\ is\ the\ measure\ of\ arc\ KNM?$  

Hint: central angle is equal to its intercepted arc, sum of the angles of a circle is 360

(a)  

If the measure of arc FE is 20 and arc FB is 120, what is the measure of arc EFB?

Hint: central angle is equal to its intercepted arc, sum of the angles of a circle is 360

(a)  

 $Given:\ \overline{BD}\ =\ 3,\ \overline{KM}\ =\ 6,\ \overline{KP}\ =\ 2\sqrt{7}$  

 $What\ is\ \overline{AK}\ ?$  Give the answer in decimal form (round off to two decimal places)

(a)  

 $Given:\ \overline{BD}\ =\ 3,\ \overline{KM}\ =\ 6,\ \overline{KP}\ =\ 2\sqrt{7}$  

 $What\ is\ \overline{AM}\ ?$  

(a)  

 $Given:\ \overline{BD}\ =\ 3,\ \overline{KM}\ =\ 6,\ \overline{KP}\ =\ 2\sqrt{7}$  

 $What\ is\ \overline{MD}\ ?$  

(a)  

 $Given:\ \overline{BD}\ =\ 3,\ \overline{KM}\ =\ 6,\ \overline{KP}\ =\ 2\sqrt{7}$  

 $If\ the\ measure\ of\ arc\ LP\ is\ 60,\ what\ is\ the\ measure\ of\ arc\ AL?$ 

(a)  

 $Given:\ \overline{BD}\ =\ 3,\ \overline{KM}\ =\ 6,\ \overline{KP}\ =\ 2\sqrt{7}$  

 $If\ \overline{CD}\ =\ 10,\ what\ is\ \overline{CS}\ ?$ 

(a)  

 $If\ the\ measure\ of\ arc\ KM\ is\ 138,\ what\ is\ m\angle KLM?$  
Hint: inscribed angle

(a)  

 $If\ m\angle SCE\ =\ 42,\ what\ is\ the\ measure\ of\ arc\ EN?$ 

(a)  

 $If\ m\angle IWD\ =\ 106,\ what\ is\ m\angle IND?$ 
Hint: opposite angles are supplementary

(a)  

 $If\ \overline{ME}\ =18\ and\ \overline{LE}\ =\ x\ +10,\ find\ x.$ 
Hint: congruent tangent segments

(a)  

 $If\ the\ measure\ of\ major\ arc\ TQR\ is\ 148\ and\ arc\ TR\ is\ 36,\ what\ is\ m\angle RST?$ 
Formula:  $m\angle RST\ =\ \frac{1}{2}\ \left(TQR\ -\ TR\right)$  

(a)  

 $If\ m\angle KLM\ =\ 32\ and\ mKPN\ =\ 144,\ find\ arc\ KM.$ 
Formula:  $m\angle KLM\ =\ \frac{1}{2}\ \left(KPN\ -\ KM\right)$  

(a)  

 $If\ mBD\ =\ 32\ and\ m\angle BCD\ =\ 14,\ find\ measure\ of\ arc\ AE.$ 
Formula:  $m\angle BCD\ =\ \frac{1}{2}\ \left(AE\ -\ BD\right)$  

(a)  

 $If\ mSR\ =\ 68\ and\ mPQ=102,\ find\ m\angle STR.$ 
Formula:  $m\angle STR\ =\ \frac{1}{2}\ \left(SR\ +\ PQ\right)$  

(a)  

 $If\ mSR\ =\ 68\ and\ mPQ=102,\ find\ m\angle STP.$ 
Hint: RSP is a semicircle or line RP is a straight angle.

(a)  

 $If\ m\angle PML\ =\ 125,\ find\ mPKM.$ 
Formula:  $m\angle PML\ =\ \frac{1}{2}\left(arc\ PKM\right)$  

(a)  

 $If\ m\angle PML\ =\ 125,\ find\ m\angle PMN$ 
Hint: line ML is a straight angle

(a)  

Solve for x.

(a)  

Solve for x.

(a)  

Solve for x.

(a)