Given m n, find the value of x. (7х-9)° (4х-3)°

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: What is the value of x? 890 (9x) (6x + 10)° (4x + 8)° (5x + 3)° X =

A:

Q: (G-86)" (5F+5)° 45° D° (3E - 27) 15

A: To find the unknown angles.

Q: R (5x – 17)° (2x + 10)° Find mZP P.

A:

Q: 12. (20t+5)° 15t°

A: We know that angle on the line is 180°So, 20t+5+15t=180°

Q: Find the value of x. (6x + 1)° 49°

A: Here, we need to find the value of x.

Q: (5х - 24)° 8х + 9)°.

A:

Q: Answer (10x - 2)° 2x - 2) x =

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Q: Find the value of x. (2х+ 4)° (2х — 9)° to

A:

Q: 279 q¬1 9q-2q? By using the laws of indices, the expression simplifies to AqB, where A = and B=

A:

Q: Find the value of x. (5х — 6)° 120° 6x° (4x + 14), 7x (8х — 8)°

A:

Q: (6x + 1)° (2x +9)°

A:

Q: (5x-10.4)° (3x + 6)° a (4x+1)° Find

A: Given-  To Find- The value of x.

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

A:

Q: Find N

A: Here we have; ∠P=(x+9)∘ and ∠Q=(2x+3)∘ We have to find ∠N=?

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

A: Given,

Q: (4х — 20)° Find x

A: The triangle in which all the three sides are equal is called an equilateral triangle. All the three…

Q: (13х - 6)°, (5x + 14)9 540 Find the value of a. = x

A: Given, To find : Value of x.

Q: (x+9)° (2x+3)Q Find M

A: We have to find M

Q: (4x+5)° 3x

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