C If mZABC = 140°, and mzDBC = 36°, then mzABD = [ ? ]° %3D %3D

Q: 4 45° 4/2 :: 4 :: 2 2/2 :: ::

A:

Q: 50° B ZACB = ZABC = 22

A:

Q: A 48° ZA = 48 O B ५० ( x – 44) ° C

A: The sum of angles in a triangle is always 180°.

Q: 45° 45° K. 4V3 LK%3D JL =

A:

Q: e) Find ?. 10.5m 46.5° %3D

A:

Q: If 2° = 3° = 6° , show that c= ab %3D %3D a+b

A:

Q: 10 C 63° A

A: we have to find angle d

Q: In AZXY, y = 11m, x = 12m, mZZ = 141°. Find the area of the triangle and round to the nearest tenth.…

A: Find the area of triangle

Q: mFE %3D 104 G MDEF %3D MCFD %3D F MDFE

A: Given query is to find the measure of indicated arcs.

Q: C 3.9 30° 4. 4. 100 3.9

A: Sum of all 4 internal angles will be equal to 390 So,  So angle A + angle B+ angle C + angle D=360

Q: B D C *BAD=30° *DAC=40° BD=2[cm] ·0c = 3 [cm] Calculate B

A: The given figure

Q: J JL = 4 and mZK = 26°. Find JK. %3D

A:

Q: 22 45°

A:

Q: 21. Given mSO = 106°, mPR = 120°, find x %3D %3D

A: Consider a circle such that two chords to the circle intersect at a point inside the circle as shown…

Q: In AHPK, m/H=78°, k = 18 yd, h = 22 yd Find mZK %3D %3D %3D

A:

Q: mZA = 70°, c= 26, a = 25 %3D %3D

A:

Q: C a A b a = 12 and m ZA = 65°. Find c.

A: The given triangle is a right angled triangle. We will use the Law of Sine to find the side c.

Q: PART B If mz U = 110°, what is mz U'?

A:

Q: termine mZS if m/V = 64°. T

A: Use the property of parallelogram we have