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A cattle feeder buys some feeder cattle, which average 550-lb at $115/hundred weight (that is, $115 per hundred pounds, or $1.15/lb). The price he receives when he sells them as slaughter cattle is $86/hundred weight. If he plans to make a profit of $120 per head, what will be his cost per pound for a 500-lb weight gain?

Let me know how you figure it out...I have the right answer.

2007-01-28 08:39:14 · 3 answers · asked by vixy k 2 in Science & Mathematics Mathematics

Well I guess you fatten them up before you sell them.

2007-01-28 09:05:44 · update #1

The question is written exactly as it was in the book. The text book has the answer as 30.1 cents. ...which makes no sense to me, guess I have to ask the Prof

2007-01-28 10:19:16 · update #2

3 answers

550 lb x 1.15 = 632.50 + 120.00 (profit)= 752.50

500(gain)+550=1050lbs x .86=903.00

903-752.50=150.5 <----cost per 500 lbs

$150.5/500=0.301

=30.1 Cents /lb

2007-01-29 12:43:46 · answer #1 · answered by Rasta 6 · 0 0

In the real world your prices are reversed.
0.86(550 + g) - xg ≥ 1.15*550 + 120
if g = 500 lb, as you imply,
0.86(1050) - 500x ≥ 1.15*550 + 120
500x ≤ - 825 - 120 + 903
500x ≤ - 42
x ≤ - $0.084
so someone must pay the feeder 8.4 cents per pound to fatten the cattle if he is to make a profit of $120 per head.

1.15(1050) - 500x ≥ 0.86*550 + 120
500x ≤ - 473 - 120 + 1,207.50
500x ≤ 614.50
x ≤ $1.229 per pound

2007-01-28 10:14:55 · answer #2 · answered by Helmut 7 · 0 0

how can he make a profit if the price is less when he sells them on?

2007-01-28 08:56:41 · answer #3 · answered by Lydia 2 · 0 0

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