Find the general solution to the given system. 5x1 +10x3 = 15 2x2 = -2 x1 X2 = Ex: 6-3x_2 Enter x1 as: x_1

Q: -3x+y=-17 -x+y=-5 substitution method.

A: Solve the given equation

Q: E 5x2 - 11x – 3 = 2x +3

A: Given that, The quadretic equation is, 5x2 - 11x - 3 = 2x + 3 We have to find the value of x.

Q: -6x+2y+4x-y

A: Simplifying the equation. -6x + 2y + 4x - y  Combining the like terms -6x + 4x + 2y - y  -2x + y

Q: -2(5x-1)-5 6x-4(3-x)

A: Given inequation is

Q: Solve the system +2₂ +5x3 11 4x₁ +5x₂ +213 = 5

A: Solution of given question is written in below steps.

Q: Solve the system +x2 +x3 -3 +x4 5 %3D x3 +x4 6. %3D +s

A:

Q: 11x – 2x + 15 = 8+7+ 9x %3D

A: Given query is to find the value of x.

Q: If possible, write 9 - 7x - 13x² as a linear combination of x − 1 + x², (−1) + x² and x − 1 + 2x².…

A:

Q: -2x+6x-6=4(x-3)-3

A: Here we should place variables ( in this question, the terms containing x) should place left or…

Q: x+2 xp- J +4x

A:

Q: 7x-5x+15=x+8

A:

Q: write x2 + 3 as a linear combination of {x2 + 2x, x2 - 1, x + 2}, if possible.

A:

Q: Solve the system +4x3 -6 X1 -x2 -6 +7x3 +27x3 5x1 -4x2 -3x1 -54 +s

A: We have the following system of equations -  x1-x2+4x3 = -65x1-4x2+7x3 = -6-3x1+27x3 = -54

Q: 8x+ y = -16 -3x +y = -5

A:

Q: Solve the system +4x5 -5x6 %3D x1 -2x2 -2x3 -T4 -5x5 -5x6 4 -2x2 +6x5 -7x6 12 +t +u +s 15 2.

A:

Q: 3x+y=4 -x+y+5

A:

Q: -3x+6x

A: Given expression, -3x+6x

Q: -4x-y=-18 4x+5y=10 Use elimination method

A: We have to solve

Q: 8x-4=2x3-x2

A: Consider the given equation.

Q: X1 - 2x2 + X3 + X4 = 4 x1 + 2x2 + X3 + x4 = 1 2x1 = 5

A: