Respuesta :
Course Cost = $12 + $12 * 10
Course Cost = $24 * 10
Course Cost = $240
Equipment = $275 +$60 + $75 +$32.50 +$35
Equipment = $477.50 * .08
Equipment = $477.50 + $38.20
Equipment = $515.70
Course Cost + Equipment = Total Cost
$240 + $515.70 = $755.70
Total Cost = $755.70
Course Cost = $24 * 10
Course Cost = $240
Equipment = $275 +$60 + $75 +$32.50 +$35
Equipment = $477.50 * .08
Equipment = $477.50 + $38.20
Equipment = $515.70
Course Cost + Equipment = Total Cost
$240 + $515.70 = $755.70
Total Cost = $755.70
Answer:
The recreation cost of Sarah is $755.7.
Step-by-step explanation:
As given
Sarah Worker took up golf.
She played 36 holes a week for 10 weeks.
Use of the course cost $12.00 per round of 18 holes.
As Sarah played 36 holes a week i.e is double of 18 thus cost also becomes double.
Cost of 36 holes a week = 2 × Cost of 18 holes .
= 2 × 12
= $ 24
As She played 36 holes a week for 10 weeks.
Thus
Total cost holes played by Sarah in 10 weeks = Cost of 36 holes a week × Number of weeks .
= 24 × 10
= $ 240
As given
Total equipment cost = Clubs cost + Bag cost + Shoes cost + Balls and trees cost Outfits cost .
=$275 + $60 + $75 + $32.50 + $ 35
= $ 477.5
As
Sarah paid an 8% sales tax on her equipment expenditures.
8% is written in the decimal form .
[tex]= \frac{8}{100}[/tex]
= 0.08
Sales tax price = 0.08 × Total equipment cost
= 0.08 × 477.5
= $38.2
Thus
Recreation cost =Total cost holes played by Sarah in 10 weeks + Total equipment cost + Sales tax price .
Putting all the values in the formula
Recreation cost = $240 + $477.5+ $38.2
= $ 755.7
Therefore the recreation cost of Sarah is $755.7 .
