Question

2(x+1)+3(y-6)=-1 4(x-1,5)-4y=-(x+y)

Answer 1

Пошаговое объяснение:

=_= это капец что тут происходит....ну что-то типа этого....

Answer 2

It looks like you have a system of two linear equations with two variables, x and y. Let's solve this system of equations:

1. 2(x + 1) + 3(y - 6) = -1
2. 4(x - 1.5) - 4y = -(x + y)

We can start by simplifying and rearranging the equations:

1. 2x + 2 + 3y - 18 = -1
2. 4x - 6 - 4y = -x - y

Now, continue simplifying:

1. 2x + 3y - 16 = -1
2. 4x - 4y - 6 = -x - y

Now, let's isolate one variable in one of the equations. We can choose to isolate y in the first equation:

1. 3y = -1 + 2x + 16
2. 4x - 4y - 6 = -x - y

Simplify further:

1. 3y = 2x + 15
2. 4x - 4y - 6 = -x - y

Now, divide both sides of the first equation by 3:

1. y = (2x + 15)/3
2. 4x - 4y - 6 = -x - y

Now, we can substitute the expression for y from the first equation into the second equation:

2. 4x - 4((2x + 15)/3) - 6 = -x - ((2x + 15)/3)

Now, let's simplify the second equation:

2. 4x - (8/3)x - 20 - 6 = -x - (2x/3) - 5

Now, combine like terms:

2. (12/3)x - (8/3)x - 20 - 6 = (-3/3)x - (2/3)x - 15

Now, continue simplifying:

2. (4/3)x - 26 = (-5/3)x - 15

Add (5/3)x to both sides of the equation:

2. (4/3)x + (5/3)x - 26 = -15

Now, combine the x terms:

2. (9/3)x - 26 = -15

Simplify further:

2. (3/3)x - 26 = -15

Now, simplify the left side:

2. x - 26 = -15

Add 26 to both sides:

2. x - 26 + 26 = -15 + 26

Simplify:

2. x = 11

Now that we have found the value of x, we can substitute it back into the first equation to find the value of y:

1. y = (2x + 15)/3
2. y = (2*11 + 15)/3
3. y = (22 + 15)/3
4. y = 37/3

So, the solution to the system of equations is x = 11 and y = 37/3.