Verified Answer :
ok so you want to change 2 3/4 to a inproper fraction (11/4) then you have to times 11/4 with 78,524.60 = 215,942.65.
$ 215,942.65
Further explanation
Given:
- Sal bought a house for $78,524.60.
- Twelve years later she sold the house for 2³/₄ times as much.
Question:
What was the sale price of the house?
The Process:
Let us prepare a model for Sal's purchase at first.
\(\boxed{\$ 78,524.60}\)
Let us do multiplication on a fraction at first.
\(\boxed{ \ = \frac{3}{4} \times 78,524.60 \ }\)
\(\boxed{ \ = 3 \times \frac{1}{4} \times \boxed{70,000}\boxed{8,000}\boxed{500}\boxed{20}\boxed{4}|\boxed{60 \ hundredths} \ }\)
\(\boxed{ \ = 3 \times \boxed{17,500}\boxed{2,000}\boxed{125}\boxed{5}\boxed{1}|\boxed{15 \ hundredths} \ }\)
\(\boxed{ \ = \boxed{52,500}\boxed{6,000}\boxed{375}\boxed{15}\boxed{3}|\boxed{45 \ hundredths} \ }\)
\(\boxed{\boxed{ \ 58,893.45 \ }}\)
Then we make a model for twelve years later she sold the house for two and three quarter times as much.
\(\boxed{\$ 78,524.60}\boxed{\$ 78,524.60}\boxed{\$ 58,893.45}\)
Thus, the sale price of the house twelve years later was \(\boxed{\boxed{ \ \$ 78,524.60 + \$ 78,524.60 + \$ 58,893.45 = \$ 215,942.65 \ }}\)
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Keywords: Sal bought a house, for $78,524.60, twelve years later, she sold, 2³/₄ times as much, what was the sale price, model