If the measure of arc QP is 86 degrees and angle 3 is 79 degrees, what is the measure of arc SR? **Not drawn to scale**

Q: What is the angle determined by an arc length a meters on a circle of radius 21 meters? Find the…

A: To change the angle from degree to radian, multiply by  π180

Q: A triangle has two sides that measure 12 inches and 19 inches. What is the range of values, x, of…

A: "As per our guidelines we are allowed to answer only first complete question, kindly repost others.…

Q: (Geometry) Find the measure of angle 4ACB. B 70° 3x D A C A) 35 в) 92.5° 75° 70°

A: Given:-     To find:- measure of ∠ACB

Q: An angle has measurement 98.6 degrees. What would be the measurement, in degrees, of a supplementary…

A:

Q: Triangle A DEF is a Right triangle, where angle F = 90", side d = 19, side f = 38. Find the measure…

A: In △DEF, m∠F=90° d=19f=38 Use sine law in △DEF: sinDd=sinFfsinD19=sin90°38sinD=1938sinD=12…

Q: What is the measure of angle CBD?

A: Given figure, we have to find measure of ∠CBD

Q: Enter the exact answers. The angle is Edit radians. The angle is degrees.

A:

Q: What is the measure of the angle complementary to 12 degrees

A:

Q: 15. Max built a skateboarding ramp that is 16 inches high. The angle formed by the ramp and the…

A: Here we use trigonometry to find length of ramp.

Q: You are designing a circular, pattern that has two stars on the circle with an arc of 50 degrees…

A: The angle made by the arc AB at the center 'O' of the circle is equal to the angle made at the…

Q: Drawing not to scale DH A E В C G F in the paper airplane shown, ABCD= EFGH, m/B=m/BCD = 90, and…

A: Since ABCD ≅ EFGH So, m∠BAD=m∠FEH=125     m∠B=m∠F=90   m∠BCD=m∠FGH=90   m∠ADC=m∠EHG

Q: 50° S. T. 80° 60° R 100 7.

A:

Q: In the diagram below, ABC || DEFG . Transversal BHE and line segment HF are drawn. D G If mzHFG =…

A: m∠HFG = 130 and m∠EHF = 70

Q: 90 H

A:

Q: 14. A jet takes off at a 30° angle. The runway (from takeoff) is 875 feet long. Find the altitude of…

A:

Q: C D 2 /1 В A

A: We will find the measurement of arc AC as following. Angle 2 measures to be 116 degrees.

Q: 9. A water sprinkler shoots out water for 20 feet and turns an angle of 150 Degrees. Draw the…

A: as per given information construct circle as below:

Q: Set up (do NOT evaluate) a rectangular double integral which gives the volume of the solid in the…

A:

Q: de C? 70 33 A

A:

Q: The Statue of Liberty is 305.5 feet high. When the angle of elevation of the sun is 50, what is the…

A: Solved below

Q: 15) ? L A) 60° C) 90° 45° N M B) 52° D) 55°

A:

Q: Match the correct angle measurement with its letter from the diagr c° 42° bo do <C [ Choose ] <b […

A:

Q: What is the equivalent degree measure for the angle 29n/36?

A:

Q: From the top of a vertical cliff 40 m high, the angle of depression of an object that is level with…

A:

Q: Mark made a triangle that had one 95 degree angle and two acute angles. Which term describes Mark’s…

A: Given : Mark made a triangle that had one 95° angle and two acute angles.

Q: 50° S. 80° R 60° 100 7. 7.

A: The measure of the arc length is double than the angle formed by that arc to the circumference of…

Q: Circle B with tangent AD and tangent DC. Arc AC has a measure of 85". B What is the relationship…

A: Explanation of the answer is as follows

Q: The angle of depression from top of an observation deck to a bench on the ground 165 feet from the…

A: see below the answer and explanation

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.