Two adjacent angles on a straight line are (x - 60)° and (y + 30)°. Find the value of (x + y). A. 210° B. 150° C. 90° D. 30°

Q: What’s The value of w?

A: What is the value of w.

Q: In the diagram, GH bisects ZFGI. a. Solve for x and find mZFGH. b. Find mZHGI. (3x-4)° c. Find…

A: Solution:-  The given question is

Q: V 101° 67° W Y 51°

A:

Q: Use the diagram. 130° 60° N 90° M What is mZNKM ? A 30° 45° C 60° D 90°

A:

Q: (4x + 7)° H. (x+12)°. T

A:

Q: Find MLADE. (4x + 15)° B A (13x+7)0 Make sure you set up the correct equation O 4° O 31° O 59° O 90°

A: We have a rectangle ABCD. Given that

Q: P< 32° R 17° 61°

A:

Q: What is in degree measure? 18 - а. -700 b. -105° с. -1400 d. -35°

A:

Q: Find the missing variables. 8. 115° (Зу- 10)° (5х + 20)4 A,

A:

Q: 11V3 30° b a=i b=

A:

Q: A plane leaves an airport and flies for 100 miles in the direction N 70?W. It then flies in a…

A:

Q: Find the value of y. 68⁰ A C D 2y y+48° B

A:

Q: Find x and the angle measurement. (x + 27)° (2x - 179 (4x + 2)° 300 (8+6x)

A: Here we have to calculate the value of x

Q: The angle between y = 4x + 2 and y = -x+3 is: %3D 65° 75° O 47° O 59°

A: We will first find the slopes of the two given lines and then find the angle between them.

Q: 45°. B (2x+8) (3x – 24) ZD degrees

A:

Q: 22. If z = -2 – 2i, then zº = а. 29 b. -(2°)i 6. -(21") d. -(212)i

A:

Q: AD is an altitude. ZC = 75° and ZADB = 5x + 5. Find x. A В X =

A: Given that: AD is an altitude and ∠ADB=5x+5 &amp; ∠C=75°

Q: 32 45° 85° %=

A:

Q: In this diagram the final angle of reflection equals

A: answer is in next step, please give a like !!!

Q: (4x+5)° 3x

A: By this property Sum of adjacent angle in parallelogram is 180°.

Q: 14. If mZABC = 115°, find mZADB. (4x+6)° (6x-11)

A: Given that To find:

Q: h 50° 6.

A:

Q: (5x = 2) y 6x y°

A:

Ratios

A ratio is a comparison between two numbers of the same kind. It represents how many times one number contains another. It also represents how small or large one number is compared to the other.

Trigonometric Ratios

Trigonometric ratios give values of trigonometric functions. It always deals with triangles that have one angle measuring 90 degrees. These triangles are right-angled. We take the ratio of sides of these triangles.