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Answer:
Tappan is $1400
Hill is $1420
Step-by-step explanation:
Particulars Tappan Hill
Tons purchased 4500 7500
Tons discarded 135 375
% plastic discarded 3% 5%
% plastic accepted for 97% 95%
Quoted price 1358 1349
% accepted for 97% 95%
Effective cost per ton
= Quoted price / % accepted for
$ 1400 $1420
Effective cost per ton
Tappan Hill
$1400 $1420
With the effective cost estimate, the purchasing manager can provide a more accurate budget.
- The effective cost per ton for Tappan is $1,400
- The effective cost per ton for Hill is $1,420
Reasons:
The effective cost of a good is the worth of the goods that are to be used;
The purchases for the last year are;
[tex]\begin{tabular}{c|c|c|}&Tappan & Hill\\Total purchases&4,500&7,500\\Plastic discarded&135&375\end{array}\right][/tex]
- [tex]\displaystyle \mathbf{Percentage} \ of \ discarded} \ for \ Tappan = \frac{135}{4,500} \times 100 = 3\%[/tex]
Therefore;
Usable plastic supplied by Tappan = 100% - 3% = 97%
Percentage of the plastics supplied by Tappan that is used = 97%
- [tex]\displaystyle Percentage \ discarded \ for \ Hill = \mathbf{\frac{375}{7,500} \times 100} = 5\%[/tex]
Used plastic supplied by Hill = 100% - 5% = 95%
Cost per ton in the Tappan bid = $1,358
Therefore;
1,358 = 0.97 × 1 ton
[tex]\displaystyle 1 \, ton \, of \ to \ be \ used \, plastic \, from \ Tappan \, cost = \frac{1,358}{0.97} = 1,400[/tex]
- The effective cost per ton of plastic from Tappan = $1,400
Similarly
Cost per ton in the bid by Hill = $1,349
[tex]\displaystyle 1 \, ton \, of \, usable \, plastic \, from \, Hill \ costs = \frac{1,349}{0.95} = 1,420[/tex]
- The effective cost per ton of plastic from Hill = $1,420
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