Goran is driving to Seattle. Let $$ y $$ represent his distance from Seattle (in miles). Let $$ x $$ represent the time he has been driving (in hours). Suppose that $$ x $$ and are related by the equation $$ y=-65 x+475 $$. Answer the questions below. Note that a change can be an increase or a decrease. For an increase, use a positive number. For a decrease, use a negative number. What was Goran's distance from Seattle when he began his drive? What is the change in Goran's distance from Seattle for each hour he drives? miles ? mile

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**Step 1: Find the distance when Goran started his drive**  
When $$ x = 0 $$, substitute into the equation:  
$$
y = -65(0) + 475 = 475.
$$  
So, Goran's distance from Seattle when he began his drive was $$475$$ miles.

**Step 2: Determine the change in distance for each hour driven**  
The equation $$ y = -65x + 475 $$ is in slope-intercept form, where the slope $$ -65 $$ indicates the change in distance per hour. This means that for every hour:
- Goran's distance from Seattle decreases by $$65$$ miles.

**Final Answers:**  
- Distance from Seattle when he began: $$475$$ miles.  
- Change per hour: $$-65$$ miles.
When Goran started his drive, he was 475 miles from Seattle. Each hour he drives, his distance from Seattle decreases by 65 miles.

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