How many solutions does the equation have?

How many solutions does this equation have?

7(x-5) = x+3

• No solution

• One solution

  x = 16/3

• Infinite solutions

• One solution

  x = 8

Using your notes, which explanation helps us know the correct number of solutions the previous equation has?

7(x-5)=x+13

• The equation has equivalent expressions on each side, so the coefficients are equal and the constants are equal or equivalent on each side.

• The equation has equal or equivalent coefficients for the variable, but unequal values for the constants on each side of the equation.

• The equation has different values for the coefficients on each side of the equation and it doesn’t matter what the constant term says.

How many solutions does this equation have?:

2(x+3)=6+2x

• No solution

• One solution

  x = 0

• Infinite solutions

• One solution

  x = 1

Using your notes, which explanation helps us know the correct number of solutions the previous equation has?

2(x+3)=6+2x

• The equation has equivalent expressions on each side, so the coefficients are equal and the constants are equal or equivalent on each side.

• The equation has equal or equivalent coefficients for the variable, but unequal values for the constants on each side of the equation.

• The equation has different values for the coefficients on each side of the equation and it doesn’t matter what the constant term says.

How many solutions does the equation have?:

15x-20=-7x-20

• No solution

• One solution

  x=2

• Infinite solutions

• One solution

  x=0

Using your notes, which explanation helps us know the correct number of solutions the previous equation has?

15x-20=-7x-20

• The equation has equivalent expressions on each side, so the coefficients are equal and the constants are equal or equivalent on each side

• The equation has equal or equivalent coefficients for the variable, but unequal values for the constants on each side of the equation.

• The equation has different values for the coefficients on each side of the equation and it doesn’t matter what the constant term says.

How many solutions does this equation have?:

3-4x+5=2(8-2x)

• No solution

• One solution

  x=7

• Infinite solutions

• One solution

  x=4

Using your notes, which explanation helps us know the correct number of solutions the previous equation has?

3-4x+5=2(8-2x)

• The equation has equivalent expressions on each side, so the coefficients are equal and the constants are equal or equivalent on each side.

• The equation has equal or equivalent coefficients for the variable, but unequal values for the constants on each side of the equation.

• The equation has different values for the coefficients on each side of the equation and it doesn’t matter what the constant term says.