Find the values of x and y. A X + 4 65° D 12 キ

Q: Find VX V. W 19 Y 31 Your answer

A:

Q: 3. Find x by using special right triangle rule.

A: Our Aim is to find the value of x in the given right triangle.

Q: 7. C (5p+28)° D 12p A

A: Here, ∠CBA & ∠DBE are the vertically opposite angles at point B and vertically opposite angles…

Q: 10 Solve for the measure of angle R R (14x – 4)° T U U (5x - 6)°

A: Given:

Q: Find the value of x. V 2x° 2x +8° 3x +30° U

A: Given that  From the triangle we have to find the value of x

Q: DFHG is a square. Find the values of x, b, and z. 10 F 3b 4x – 6 H. b =

A: opposite sides of a square is equal.                                               .....1 diagonal…

Q: What is mZS? R 6x-25° mzs O U 7x-37° S T

A:

Q: 12. Find the values of x and y in the diagram below. (4y- 18) 81° (6x-11)° (v + 14)° (x+5)

A:

Q: (7x-16) K. 5x° M a 31.3 O b 16.3 20 8

A: Given query is to find the value of x.

Q: Find the values of x and y . (8x + 7)° 5yX(7y – 34)° (9х — 4)°

A:

Q: Solve for the measure of the missing angle. (3x + 12)° 90⁰ 70° (4x-10) (3x-2)° Missing Angle

A:

Q: Find the value of x. (3x – 14) (2r + 10)° O 5 O 24 O 20

A:

Q: 45°. B (2x+8) (3x – 24) ZD degrees

A:

Q: In the figure below, XY=4 and YZ=7. Find XZ. Y XZ = \| %3D

A:

Q: Find MZDCE. D. (9x – 31)* (7x – 2)°/ C E (4X + 33)°

A: Given,

Q: solve for x in the given

A:

Q: v² – 4v = -1.2975 – 2.1i

A:

Q: Find the value of a. (22x=3)° 52° The value ofa İS

A: Explained below

Q: Find the length of DP. 10 P 2x A B 2х +3 D

A:

Q: Find the value of x and y. Show your work. (5у — 4)° 3y | (2x+13)°

A:

Q: 13. Find x and y. 2y° 4x° (2x + 12)° (y + 6)°

A: Topic :- Geometry  answer :- X=30 and Y=54

Q: 2. Find mZN. K (8x + 17)° (12r - 39), M

A: Find measure angle of N

Q: Find the missing length. The triangles in each pair are similar. ΔORS ~ ΔQGH S G 42 98 ? Q Q 49 H R

A: If two triangles are similar then their corresponding angles are congruent and their corresponding…

Q: Use the diagram shown. b C 1. 2 3. If a || b and mz1 65°, what is mz2? mz2 = a

A:

Q: Find the value of z in the triangle. 6V2 45° 21

A: We know that in a right angle triangle cosθ=basehypotenuse…

Q: Determine the values of x and y in the parallelogram below. (8x + 72)

A: NOTE: Refresh your page if you can't see any equations. . here we have

Q: Find the missing angles. 161° (18z+ 3)° (5z-3)° ZM and ZL

A: Given, ∠K=161° ∠M=5z-3° and ∠L=18z+3°

Q: (3х -5)° 2у +11 5y -1 # (2x +5)

A: In this question we have to find the value of the x and y. Sum of angles in a triangle = 180 If two…

Q: Find the value of x. 4x° (4x + 2)°

A:

Q: Q6 The figure shows a trapezium and an isosceles triangle. 62 81°

A: 6)  Given : A trapezium and an isosceles triangle To find angle a = ?

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.