Step 2 Determine the $$ y $$-intercept and write the equetion. The $$ y $$-intercept is about 11 because the line appears to cross 4 . $$ y $$-axis at the point $$ (0,11) $$. $$ y=m x+b $$ $$ y=\square $$ Slope-intercept form Replace $$ m $$ with -2.5 and $$ b $$ with 11 . $$ y=\square $$

Question

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Certainly! Let's walk through the steps to determine the equation of the line in slope-intercept form.

### **Given:**
- **Slope (m):** $$-2.5$$
- **$$ y $$-intercept (b):** $$11$$ (The line crosses the $$ y $$-axis at the point $$(0, 11)$$)

### **Slope-Intercept Form:**
The slope-intercept form of a linear equation is:
$$
y = m x + b
$$

### **Substituting the Given Values:**
Replace $$ m $$ with $$-2.5$$ and $$ b $$ with $$11$$:
$$
y = -2.5x + 11
$$

### **Final Equation:**
$$
\boxed{y = -2.5\,x\,+\,11}
$$

This equation represents the line with a slope of $$-2.5$$ and a $$ y $$-intercept at $$(0, 11)$$.
The equation of the line is $$ y = -2.5x + 11 $$.

Step 2 Determine the -intercept and write the equetion.
The -intercept is about 11 because the line appears to cross 4 .
-axis at the point .

Slope-intercept form
Replace with -2.5 and with 11 .

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Solución

Given:

Slope-Intercept Form:

Substituting the Given Values:

Final Equation:

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Step 2 Determine the -intercept and write the equetion. The -intercept is about 11 because the line appears to cross 4 . -axis at the point . Slope-intercept form Replace with -2.5 and with 11 .