If line I is parallel to line m and line j is parallel to line k, find the value of y. (6y + 7)° (5x)° (7x + 24)° m j k Your answer

Q: 5. Find the value of x, y, and the measure of each labeled 6. Find the value of x, y, and the…

A: (5) The angle 4x+23° and 9x-38° forms a linear pair. So, 4x+23+9x-38=18013x-15=18013x=195x=15 Also,…

Q: Write the equation of the line passing through the point (9,-7) and perpendicular to the line = 10.…

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Q: 5. Pind the values of x and y. (7x - 23)°X (5x + 11)° y= (10y -6)°

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Q: 48) In the diagram, DC bisects /BDA. Find MZADC. C (7x- 19)° (9x-37)° 19) AM bisects &WAE.Solve for…

A: We will find the given angle.

Q: see attached

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Q: Set up an equation, find x and m2Z in the trapezoid ZOID. (x+40)° (3x - 20) D mLZ =

A: Please see the answer in Step 2

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

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Q: (6x + 1)° (2x +9)°

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

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Q: e/measure of the missing variable or indicated angle/segment. (assume not to scale) 8. Find y. (5y)°…

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Q: Which of the following equations is symmetrical about the origin? O x = -6y² +6 0 x=бу2 Oy=6|x|-6…

A: This is a problem related to symmetry of the curve. Please follow the procedure given below.

Q: If alb, find the value of a and y. A 11 11 (3x-20)° yo 2x b

A: This question is based on parallel line cut by transversal line theorems.

Q: nd the value of x if ZC and ZD are supplementary angles. Exp 2C=(5x-46)° ZD=(3x-28)° %3D

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

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Q: Solve for the value of v. (2v-4)° (4v-2)°

A: If any line is intersecting at another line then that will divide the 180° angle into two parts at…

Q: Find the values of x and y that make the red lines parallel and the blue lines parallel

A: we have to find angle x and y  from the following figure.

Q: (r)° (7s – 7)° (3p)° 12 (4p – 9)° (15s + 3)°

A: Please see the answer below

Q: Find the indicated variable. Solve for x. (x+16) (4x-5)°

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Q: 15. Find the values of x and y. (18y + 5)° (10x - 61)° (x + 10)°

A: To find the values of  and  in the following figure.

Q: (5х + 6)° (16х- 27)°

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Magnitude

A vector is an element with both direction and magnitude. A vector is represented using an arrow, where the arrow represents the direction of the vector and its length is represented using the magnitude. The set of vectors in space is known as vector space. The vectors can be added, subtracted, multiplied, and divided in a vector space. The image below shows a vector AB.