Damell spends 2 to buy leather for making braided wrist bands. He sells each wrist band for 3 White a linear lunction in slope-infercept form that represents Damell's profit. y=square x-square

## Step 1<br />The problem involves the concept of linear equations, specifically the slope-intercept form of a linear equation, which is \(y = mx + b\). In this form, \(m\) represents the slope of the line, and \(b\) represents the y-intercept.<br /><br />## Step 2<br />In this problem, Damell's profit is represented by \(y\), and the number of wristbands he makes is represented by \(x\). The slope of the line, \(m\), is the profit he makes per wristband, which is $3. This is because for each wristband he makes, he earns $3.<br /><br />## Step 3<br />The y-intercept, \(b\), is the initial cost of making the wristbands, which is $2. This is because even if he doesn't make any wristbands, he still has to pay this cost.<br /><br />## Step 4<br />Therefore, the linear function that represents Damell's profit is \(y = 3x - 2\).