a school sold 225 shirts and hats for their annual fundraiser. the school charged $8 for each shirt and $12…

a school sold 225 shirts and hats for their annual fundraiser. the school charged $8 for each shirt and $12 for each hat. which equation represents the relationship between the number of shirts sold, x, and the total amount, y, in dollars, raised from the sale of both items from the fundraiser? a $8x + 12y = 225$ b $12x + 8y = 225$ c $y = 8x + 12(225 - x)$ d $y = 12x + 8(225 - x)$

a school sold 225 shirts and hats for their annual fundraiser. the school charged $8 for each shirt and $12 for each hat. which equation represents the relationship between the number of shirts sold, x, and the total amount, y, in dollars, raised from the sale of both items from the fundraiser? a $8x + 12y = 225$ b $12x + 8y = 225$ c $y = 8x + 12(225 - x)$ d $y = 12x + 8(225 - x)$

Answer

Explanation:

Step1: Find the number of hats

Total items sold = 225. Number of shirts = (x). So number of hats = (225 - x)

Step2: Calculate total amount from shirts and hats

Amount from shirts: Each shirt is $8, so total from shirts = (8x) Amount from hats: Each hat is $12, so total from hats = (12(225 - x)) Total amount (y=8x + 12(225 - x))

Answer:

C. (y = 8x+12(225 - x))