Find the value of each variable and the measure of each angle. (x+11) (6y--11) %3D Find the measure of each angle. MZBMQ = m/BMD = MZDME = MZEMQ =

Q: Find mZP. (3x+3)° (5х—2)°

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Q: уч12

A: Given an isosceles trapezium. We have to find x.

Q: Classify each equation. Direct varlation Inverse variation Nelther : Ty : y 9x 2 : y = x - 4 : 4x –…

A: The solution as follows :-

Q: Find the value of each variable and the measure of each angle. (x+11) (3x-21)° (6y-x-11)° %3D y=…

A: According to the figure,m∠BMQ = m∠DME                           Vertical anglesx+11 = 3x-2111+21 =…

Q: OA has a diameter with endpoints (-5,-4) and (3,-4). Write the equation of OA.

A:

Q: Given 2y + 3x = 5, find the value of y when x=3. Round your answer to two decimal places.

A: Given data  2y+3x = 5 we have to find value of y when x = 3.

Q: Use the equation y = - 7(2"). Find the value of x when y = - 7. 00 O1 O-1

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Q: 15x+ 5 D 80° 6x + 6 B e of the missing angle

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Q: -4x + 9у 3D 9 X - 3y = -6

A:

Q: G bisects the line segment KW. Find KW. KG = 13x+10 GW = 30x-41

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Q: (6x + 1)° (2x +9)°

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Q: Find RS. 7x R 6. T 11x 15 E.

A: The explanation of answer as follows

Q: 22. A (3x + 10)° (8x +5)° 5y

A: Given , Angle (A) = (3x + 10)° Angle ( B) = (8x + 5 )°  Angle (D) = 5y°

Q: braph y=ex on the axes. Domain: Range:

A: Follow next step

Q: 12. (6x +4)(4x- 14)°

A: Since you have asked multiple question As per our policy, we will solve the first question for you.…

Q: 2. (3х + 48)°

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Q: y varies directly as x. If x = 3 then y = 24. Find y when x = 8. y=

A: Topic = Algebra

Q: V₂ U² u T X

A: From the first figure, it very clear that the line of reflection is as shown in the below figure.…

Q: Find the measure of each acute angle. (6x + 7)° (11x- 2) 21 (11z - 2) = and (6z + 7)* =

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Q: (2r+ 31 89°

A: We need to find the value of the variable r in the given diagram

Q: 9. (15x+2)°

A:

Q: For what value of x is the parallelogram a rectangle? The parallèlogram is a rectangle when x=.…

A: Solve for x

Q: Зx° + 4x* + 200х° + 4 4 + 200> .3 + 4

A: Definitions of the domain and range of the function help to find the required domain and the range.…

Q: For u= (7. - 4) and v = (- 1, - 5). find the component form and the magnitude of u + v. u+v = OD…

A: u=7-4,   v=-1-5 . u+v=7-4+-1-5 u+v=7+-1-4+-5 u+v=6-9

Q: Find VZ. V 22 W 42 Y. VZ = Submit 21

A:

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.