Question

consider the equation w + 3 = w.
the value of w + 3 will always be 3 more than the value of w. that means the value of w + 3 will never equal the value of w.
how many solutions does the equation have? explain.
there are? values of w that make the equation true.
the equation has?

Explanation:

Step1: Analyze the equation

Given \(w + 3=w\). Subtract \(w\) from both sides. We get \((w - w)+3=(w - w)\), which simplifies to \(3 = 0\). This is a contradiction.

Step2: Determine the number of solutions

Since the equation leads to a contradiction, there are no values of \(w\) that can make the equation \(w + 3=w\) true.

Answer:

There are no values of \(w\) that make the equation true. The equation has no solutions.