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P=3.20(g-1,250)
Elena's Dry Cleaning cleans 
g garments every month. The equation gives Elena's monthly profit, 
P, in dollars, for 
g garments cleaned. What is the meaning of the 1,250 in the equation?
Choose 1 answer:
(A) Elena will make 
$1,250 profit if she cleans 3.2 garments per day.
(B) After cleaning 1,250 garments, Elena will have made 
$4,000 in profit.
(C) Elena must clean 1,250 garments per month to break even with 
$0 profit.
(D) Elena must make 
$1,250 each month cleaning garments to break even with 
$0 profit.

P=3.20(g1,250) P=3.20(g-1,250) \newlineElena's Dry Cleaning cleans g g garments every month. The equation gives Elena's monthly profit, P P , in dollars, for g g garments cleaned. What is the meaning of the 11,250250 in the equation?\newlineChoose 11 answer:\newline(A) Elena will make $1,250 \$ 1,250 profit if she cleans 33.22 garments per day.\newline(B) After cleaning 11,250250 garments, Elena will have made $4,000 \$ 4,000 in profit.\newline(C) Elena must clean 11,250250 garments per month to break even with $0 \$ 0 profit.\newline(D) Elena must make $1,250 \$ 1,250 each month cleaning garments to break even with $0 \$ 0 profit.

Full solution

Q. P=3.20(g1,250) P=3.20(g-1,250) \newlineElena's Dry Cleaning cleans g g garments every month. The equation gives Elena's monthly profit, P P , in dollars, for g g garments cleaned. What is the meaning of the 11,250250 in the equation?\newlineChoose 11 answer:\newline(A) Elena will make $1,250 \$ 1,250 profit if she cleans 33.22 garments per day.\newline(B) After cleaning 11,250250 garments, Elena will have made $4,000 \$ 4,000 in profit.\newline(C) Elena must clean 11,250250 garments per month to break even with $0 \$ 0 profit.\newline(D) Elena must make $1,250 \$ 1,250 each month cleaning garments to break even with $0 \$ 0 profit.
  1. Equation for Elena's Profit: The equation for Elena's monthly profit is P=3.20(g1,250)P = 3.20(g - 1,250).\newlineTo understand the meaning of 1,2501,250, let's consider what happens when gg equals 1,2501,250.
  2. Calculation for g=1,250g = 1,250: If g=1,250g = 1,250, then P=3.20(1,2501,250)P = 3.20(1,250 - 1,250).
  3. Calculation for P=0P = 0: P=3.20(0)P = 3.20(0) because 1,2501,2501,250 - 1,250 equals 00.
  4. Meaning of $0\$0 Profit: P=$0P = \$0, which means that if Elena cleans 1,2501,250 garments, she will make no profit.
  5. Break Even Point Explanation: Therefore, the 1,2501,250 represents the number of garments Elena must clean to break even, with $0\$0 profit.

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