Directions: Type your answer in the box below. Solve for x. (3x)° 470 28

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: y

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Q: help! pictutre below

A: The given equation is

Q: If a = 2x -5i and b: 5x, then find the value of ab in fully simplified form.

A: Given,          a=2x-5i and b=5x

Q: -iable, then find x. 8) 2x = 90 ас 0) (9x + 3)° 24° (24x - 6)° (9x - 21)° =180 2412х 191

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Q: Solve for the value of y. K L 56° -(5y-19)° M

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Q: WE DO:Step 1: Solve one equation for one variable. x + y = 10 5x – y = 2

A: Given equations are  x+y=10 5x-y=2 solve it

Q: Solve for x. Each figure is a parallelogram. S 130 ° 17 32x + 2 P R

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Q: The ghosts are messing with your detector. Instead of a direct reading, you got an equation. Solve…

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Q: (d+7) (3d+5)°

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Q: Answer (10x - 2)° 2x - 2) x =

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Q: 4) Find the measure of 21 and 22. 117

A: we have to find the angles 1 and 2 from the given figure

Q: mLC=110°, find mzD=? mLE=? m<F=? mLD=(x + 40 )° , m2C= (3x-20)°, find x mzD=?

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

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Q: What's the value of Angle F? A / B C/ D H I O a Ob Oc Od J 85⁰ 95 85 112 68 E 112° F G K\L M N

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Q: 45°. B (2x+8) (3x – 24) ZD degrees

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Q: 114 ° V 8x + 8 97° W 104 °

A: To find the x

Q: v² – 4v = -1.2975 – 2.1i

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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: 1 dz . =5.0 (2 – 3.0)*(z2 + 36)? Evaluate

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Q: (b² - b²) Find x and y when by 6° and = 613 63y

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Q: Find the value of each variable. 104° 820 116°/2°

A: It is simple problem.

Q: Find the values of x and y that make the equation true. За + 8i — 12 — (12у)i – (12y)i

A: Solution: The given equation is 3x+8i=12-(12y)i

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

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Q: 114ο ν 8x + 8 97 ο

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Q: Solve for x: (x - 7² = 36

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Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.