Question

I need help pleaseeee

Answer 1

No Solutions: 7x + 3

One Solution: 6x + 3

Infinitely Many Solutions: 7x + 2

Explanation:

Based on the given equations and the conditions provided, let's determine the fill-in values for each case:

No Solutions:

5 - 4 + 7x + 1 = x +

To have no solutions, the lines should be parallel. So, we can fill in any numbers that satisfy the condition:

5 - 4 + 7x + 1 = 7x + 3, where the fill-ins are 7x + 3.

One Solution:

5 - 4 + 7x + 1 = x +

To have exactly one solution, the lines should not be parallel or coincide. So, we can fill in any numbers that satisfy the condition:

5 - 4 + 7x + 1 = 6x + 3, where the fill-ins are 6x + 3.

Infinitely Many Solutions:

5 - 4 + 7x + 1 = x +

To have infinitely many solutions, the equation should be in the form of Ax + By + C = (7x + 5y + 1) x n, where n is an integer. So, we can fill in any numbers that satisfy the condition:

5 - 4 + 7x + 1 = 7x + 2, where the fill-ins are 7x + 2.

Therefore, the fill-in values for each case are:

No Solutions: 7x + 3

One Solution: 6x + 3

Infinitely Many Solutions: 7x + 2