Question:

Solve the equations: 2x + 3, 5x + 5. Explain how you answered the equations in bullet points or steps

1. Start by setting the two equations equal to each other:

2x + 3 = 5x + 5

2. Subtract 2x from both sides to isolate the variable x:
3 = 3x + 5

3. Subtract 5 from both sides:
-2 = 3x

4. Finally, divide by 3 to solve for x:
x = -2/3

Therefore, the solution to the equations 2x + 3 = 5x + 5 is x = -2/3.

Sorry bot I forgot to mention that It's separate questions so It's written like:

1. 2x + 3 = ____
2. 5x + 5 = ____

1. To solve the equation 2x + 3, there is no specific value stated for the equation to be solved, so it remains as 2x + 3.

2. To solve the equation 5x + 5, there is no specific value stated for the equation to be solved, so it remains as 5x + 5.

Can you answer each question in steps

1. 2x + 3 = ___

- Since there is no specific value given to solve for, the equation remains as 2x + 3.

2. 5x + 5 = ___
- Same as the first equation, since there is no specific value given to solve for, the equation remains as 5x + 5.

Let's try it like this:

What does 2x + 3 equal explain in steps what it equals

1. There is no specific value given to solve the equation 2x + 3.

2. Therefore, the expression 2x + 3 remains as it is without any simplification or solution provided.

What does 5x + 5 equal explain in steps what it equals

1. There is no specific value given to solve the equation 5x + 5.

2. Therefore, the expression 5x + 5 remains as it is without any simplification or solution provided.

By chance could you be more specific with your answer above if not then ignore what I'm saying anyways:

Question: What does it mean to have infinite solutions?

Having infinite solutions means that there are an infinite number of values for the variable(s) that would satisfy the given equation. This typically occurs when the equation represents a line or a plane in the coordinate system, rather than a single point. Infinite solutions indicate that every point on that line or plane would be a valid solution to the equation. It implies that the equation does not have a unique solution but rather a continuous set of solutions.