Find the solutions to the following equation: x2 - 2x - 4 0

Q: solve each equation for the indicated variable. 3(x - 2y) = 4 for x

A: to solve the given equation for x

Q: Find all solutions to the following equation: x* + 34x + 24 = 3x° + 21x2 %3D

A:

Q: Put the equation y = a² + 12x + 27 into the form y = (x – h) + k: Answer: y =

A:

Q: Use the discriminant to determine the number and type of solutions for each equation 3x^2+5x+17=0…

A: The equations is given by,

Q: 2. V3x-1=-3

A:

Q: solve each equation for the indicated variable. y2 - ay + 2by - 2ab = 0 for y

A: Given: y2-ay+2by-2ab=0 To determine: The solution of given equation.

Q: This is Josh's solution for the equation x2 – 6x – 7 = 0: %3D

A: Given equation is  x2-6x-7=0

Q: y(x*-lIng) clx + xdy =o

A: The given equation is, y(x2+lny)dx+x dy=0

Q: from each side of the equation and 'restore a) x +6 = 7 b) v -1 = 8 c) 5+ m = 0 %3D

A: Since you have asked multiple question, we will solve the first question for you. If youwant any…

Q: Find the domain of the following equation. x + 5 y = Vx2 + 16

A:

Q: Put the equation y = x² + 4x – 5 into the form y= (x – h)² + k: Answer: y =

A: We have given y =x2 +4x -5

Q: Find the solution set of the following equation. a. V8x + 1 = x + 2 b. Vx + 2 + v3x + 4 = 2

A:

Q: solve each equation for the indicated variable. 7(2x + 5y) = 6 for y

A: The equation 72x+5y=6

Q: Find the solutions of the equation.

A: Find the solutions to the equation.

Q: solve each equation. 5y + 14 + y = 3y - 7

A: Given expression: 5y+14+y=3y-7

Q: Find the solution of the following equations in two ways? X +Y +Z = 1 X - Y = 4 X +Y – 22 = 4

A:

Q: Put the equation y = x - 14x + 40 into the form y = (x – h)ʻ + k: Answer: y =

A: Given Data: Equation: y=x2-14x+40 The required form of the equation is, y=x-h2+k

Q: Put the equation y = x² + 24x + 140 into the form y = (x – h) + k: | Answer: y =

A:

Q: solve each of the equations. x2 - x = 0

A: We have to solve  x2-x=0

Q: 2x 1-x = 0, for x %3D 2.

A: To solve for x

Q: solve each equation for the indicated variable. 3x - 2y = -1 for y

A: 3x-2y=-1

Q: Put the equation y = x + 6x + 5 into the form y = (x - h)' + k: Answer: y =

A:

Q: 16. 3x+1-Vx-4 =3

A:

Q: = Find the domain of the following equation. x+ 5 y = Vx2 + 16

A:

Q: Find the solutions of the equation.

A: Given: The equation 27x3=x+53. The solutions of the given equation can be obtained as,…

Q: Find the solution set of each equation 3x -6y = 0

A: The given equation is:  3x -6y = 0

Q: Put the equation y = x2 – 2x – 8 into the form = (x – h)² + k: Answer: y

A:

Q: solve each equation for the indicated variable. (y - 1)/(x + 6) = -2/3 for y

A: Given equation: y-1x+6=-23 The objective is to solve the equation for "y"

Q: Put the equation y +12x + 27 into the form y = -(z-h)' + k: Answer: y=

A:

Q: solve each equation for x. (x - a)/b = (y + 1)/c

A: Given: x-ab=y+1c To determine: Solve the given equation for x.

Q: Put the equation y=x2−10x+16 into the form y=(x−h)2+k

A:

Q: Find the solutions of the equation.

A: Given; 4x2+x+3 Now compare it with ax2+bx+c  a=4, b=1 and c=3 Therefore by using the quadratic…

Q: 3) y=x +2x +3

A:

Q: x= /2x %3D

A:

Q: What are the solutions to the following equation? V7 + 15x- 2x = 5+ x Choose all answers that apply.…

A: Topic :- Quadratic Equations  Option B & D are correct.

Q: Determine whether the given value is a solution of the equation.

A: Method 1: By solving the given equation. We have, 2-5x=8+x Isolate variable terms.…

Q: solve each equation for the indicated variable. 2x - 5y = 7 for x

A: To solve the given equation for x i.e., 2x-5y=7

Q: solve each equation for the indicated variable. 5x - 6y = 12 for x

A: 5x-6y=12

Q: Put the equation y=x^2−16x+63 into the form y=(x−h)^2+k

A: The given equation, y=x2-16x+63

Q: solve each equation. 2 - 3x/(x - 4) = 14/(x + 7)

A: An equation is a variable, number or combination of numbers and variables and mathematical…

Q: Find the solution of the equation if0 < x<;n. 2 3cot2x – 1 = 0

A: 3cot2x-1=0  , 0≤x≤π2

Q: Solve each equation: (a) x2 = 5 (b) (x - 2)2  = 16

A: To solve given equations: a)x2=5 x2=5 On simplifying further we get: ⇒x2=5⇒x=±5Required solutions…

Q: Find the two solutions to this equation, enter the lesser of the two answers in the first box. ax2 +…

A:

Q: solve each equation for x. 2/3 x - 1/4 a = b

A: Consider the given equation as, 23x-14a=b

Q: solve each equation. 5y + 2 = 2y - 11

A: Given that : The equation is 5 y + 2 = 2 y - 11.

Q: solve each equation for the indicated variable. -2/(x - 4) = 5/(y - 1) for y

A: We have to solve the equation for variable y: -2x-4=5y-1 Rewriting the equation,…

Q: Solve the equation xydx - (x + 2y)2dy = 0

A:

Q: solve each equation for the indicated variable. 5bx2 - 3ax = 0 for x

A:

Q: Put the equation y=x2−4x−5 into the form y=(x−h)2+k: Answer: y =

A:

Q: Put the equation y x + 8x + 15 into the form y = (x – h)² + k: Answer: y =

A: Here we use completing the square method to make it a complete square.

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.