Given the function:

\[ f(g) = 895 + 30g \]

where \( g \) represents the number of times he played golf during the year. Last year he paid $2,065 as a total golfing fee. For how many games did he pay a greens fee?

2065=895 + 30g 2065-895 = 30g 1170 = 30g 1170/30 = g 39 = g

Answered by Anonymous | 2024-06-10

The student's question involves determining the number of golf games played based on the total fee paid using a linear equation. The equation given is f(g) = 895 + 30g, where f(g) represents the total fee and g is the number of golf games played. The total fee paid last year was $2,065.
To solve for g, we set the equation equal to the total fee paid:
2065 = 895 + 30g
Subtracting 895 from both sides gives us:
1170 = 30g
Dividing both sides by 30 gives us the number of games played:
g = 1170 / 30 = 39
The student paid greens fees for 39 games of golf.

Answered by qworange | 2024-06-24

The student played a total of 39 games of golf last year. This was determined by solving the equation for total golfing fees. The solution showed that the total fee for the games played equaled the amount paid last year.
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Answered by qworange | 2024-10-02