49 14(a). Solve the following equation: x + X+1 13.

Q: (4)-2x=21

A: From the given information we find the solution.

Q: x2 + 8x + 16 = 0, then what is x?

A: The given equation,              x2+8x+16=0

Q: (3x + 2)(x - 5) = 28

A: (3x + 2)(x - 5) = 28  => 3x^2 -15x +2x -10 = 28  => 3x^2 -13x - 10 -28 = 0  => 3x^2 -13x…

Q: Find the value of x  2x+1=31-x

A:

Q: - Solve: (3x-1)(x²-4) 5x(x−7) 20

A: Given,            3x-1x2-45xx-7≥0

Q: (x+8)2=7

A: Given: (x+8)2=7

Q: 2. Solve for x: (a) -3.x* +2=0 4x3 +5x3 – 6=0 4x +5x -6=0 (d)

A:

Q: Complete the equation 8x 3(14+ 17) = ( U+ (8 × 7)

A: Given expression is 8×314+17= _+8×7 Let the missing number is x. So, 8×314+17= x+8×7 First we solve…

Q: Solve for x: A 2B x+3

A:

Q: 5) Solve: 2 1n(4 - 3x) + 1 = 7

A:

Q: Solve 6/x + 9 – 3 = - 1 for x

A: 6x+9-3=-1To solve for x

Q: 5) Solve for x. (7x- 20) (4x + 16)°

A: Given angles are pair of alternate exterior angles. Therefore, They are equal.

Q: Solve the equation (x+1)² –16(x+1)+63=0 for x.

A: Given equation is x+12-16x+1+63=0. Simplify the above equation.…

Q: Solve −4(x+6)−7=−2(x+4) for x

A: Given: -4x+6-7=-2x+4 for finding value of x, we simplify given expression and find value of x

Q: 5 (x+14)=85

A: Given equation is : 5x+14=85 Now solve the given equation for x , 5x+14=855x+70=855x=85-70x=155x=3

Q: Solve for x. 4(x + 4) - 26 = x+8

A: The given equation is: 4x+4-26=x+8   As we know from the distributive law: ab+c=ab+ac

Q: (a + 5) = 49 x +5 2.

A:

Q: Solve 2(1 + x² 4(2-x-5-3;= 0.

A:

Q: Solve for X in the equation, given(a) 3X + 2A = B (b) 2A − 5B = 3X(c) X − 3A + 2B = O (d) 6X − 4A −…

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

Q: (a) (x+ y)dx+x dy=0

A: We have to solve the given differential equation (x+y)dx+xdy=0.

Q: Solve for X in the equation, given A = (a) X = (b) X = X = 3X + 2A = B X = 11 2A 5B = 3X (c) X 3A +…

A:

Q: Solve 6(x + 8) + 4 = – 5(x +5) for a

A: To solve 6x+8+4=-5x+5

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.