Line segment XY is tangent to circle Z at point U.

Circle H is inscribed with quadrilateral D E F G. Angle E is 123 degrees. The measure of arc D E is 73 degrees.

Given: Circle M with inscribed and congruent radii JM and MLProve: m =

Line EF is tangent to circle G at point A.

Line segment GJ is a diameter of circle L. Angle K measures (4x + 6)°.

Angle ABD measures (4x + 10)o. Angle ACD measures (5x − 2)o.

Angle BAC measures 56°.

In circle V, angle WXZ measures 30°. Line segments WV, XV, ZV, and YV are radii of circle V.

Circle O is shown. Angle C A B intercepts arc C B. Arc C B has a measure of 48 degrees.

Circle F is inscribed with quadrilateral E D C B. Point A is on the circle between points E and B. Angle D E B is 70 degrees and angle D B C is 80 degrees. The measure of arc D C is 88 degrees.

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