1. y=x+4
y+3x
2. y=3x-10
y= 2x-5
3.x=-2y+!
x=y-5
4.y=5x+5
y=15x-1
5.y=x-3
y=-3x+25
6.y=x-7
2x+y=8
for #'s 2-5, set them equal to each other, so for #2:
2x-5=3x-10, then simplify
for #6, subtract 2x from the second equation, so it's y=2x+8, then set it equal to y=x-7
for #1, is it supposed to be y=3x?
y=5x+5
y=15x-5
y=3x-10
y=2x-5
To find the values of x and y for each given pair of equations, we can use a method called substitution or elimination. Here's how you can solve each pair of equations:
1. y = x + 4 (equation 1)
y + 3x (equation 2)
Since equation 2 doesn't have an explicit value for y, we can substitute the value of y from equation 1 into equation 2:
y = x + 4 (equation 1)
x + 4 + 3x (equation 2)
Now we have a single equation with only one variable:
4x + 4 = 0
Solving this equation, we find that x = -1. Substituting this value back into equation 1, we can find the value of y:
y = -1 + 4 = 3
So the solution for this pair of equations is x = -1 and y = 3.
You can apply a similar approach to solve the other pairs of equations. Substitution or elimination methods can be used depending on the complexity of the equations.