Directions: Find each angle or arc measure. 1. 88 M MJML

Q: Given: measure of arc BC = 110 degrees measure of arc CD = degrees. measure of arc AD = degrees…

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Q: 45° 80°

A: Given data is : Two angle of triangle is 80∘ and 45∘ Let the unknown angle be x In any triangle ,…

Q: Find the measure of each angle in the following figure

A: The sum of all interior angles of pentagon is: 540°

Q: 2. 34 MZABC =

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Q: 6. R 75 64 MZRST = %3D 139* MZRUT = %3D

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Q: Find each measure. 45° V X, |Y W 154° M2WXY MZZXY

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Q: C 110 ° E

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Q: Find the length of each bolder arc to the nearest hundredth

A: 3. The measure is 142 degree and radius 4 cm 4. The measure is 288 degree and radius 9.5 ft

Q: K mJK = 21 MLINM = N mKL = m JKM %3D MMKL = 2.

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Q: 2. 34 B MLABC

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Q: Find the missing arcs or angles

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Q: Find each angle or arc measure. R 57 T 41 137 S mZQ= type your answer... m/R= type your answer...…

A: Given: To Find: To  find the measure of the following angles.

Q: Use the following image to calculate each measure. C 108 E K 1. The measure of arc ED : 2. What is…

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Q: .Write this measure in degrees: -4* radians. A. -720° В. -1440° С. -45° D. -180°

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Q: Find the measure of arc AB. 9.

A: We are given a circle whose radius is 6 units. The diameter of the circle is AB. We have to find the…

Q: B 94 A E 30°

A: Use the formula for intersection of chords in a circle and Substitute the given values.

Q: 68 31 115 MZGHJ

A: Consider arc GJ. We find the measure of GJ as mGJ=360-mGH+mHI+mIJ=360-68+31+115=360-214=146° So we…

Q: Find the measure of minor arc VW. W 55° O 70° O 125° O 110° O 55°-

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Q: Find the length of each arc

A: FORMULA TO EVALUATE ARC LENGTH WHEN CENTRAL ANGLE GIVEN IS IN RADIAN.   s=r θ

Q: 32 ° ?

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Q: If the mÃB 10x + 12 and m¿C = 13x – 21. find m2D. -

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Q: 86° 51° • M C.

A: Given query is to find the measure of angle B and C.

Q: State one angle (in exact radian measure) that is coterminal to π/15

A: Solved the given question follow step below.

Q: mRS= 6. 68 115 M2GHJ -

A: We have to find angle

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.