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3 years ago

The following units of a particular item were available for sale during the calendar year:

Business

1 answer:

nalin [4]3 years ago

4 0

Answer:

The cost of goods sold for eachs ale and the inventory balance after each sale, assuming the LIFO (last-in, first-out) method:

Cost of goods sold Ending Inventory

Apr. 19 Sale $100,000 $60,000

Sept. 2 Sale $218,000 $40,000

Explanation:

a) Data and Calculations:

Date Description Units Unit Cost Total Balance

Jan. 1 Inventory 4,000 $40 $160,000

Apr. 19 Sale (2,500) (100,000) $60,000

June 30 Purchase 4,500 $44 198,000 258,000

Sept. 2 Sale (5,000) (218,000) 40,000

Nov. 15 Purchase 2,000 $46 92,000 132,000

Cost of goods sold: Ending Inventory

April 19: = 2,500 * $40 = $100,000 = 1,500 * $40 = $60,000

Sept 2: = 4,500 * $44 + 500 * $40 = 1,000 * $40 = $40,000

= $198,000 + $20,000

= $218,000

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A manufacturer shipped units of a certain product to two locations. The equation above shows the total shipping cost TTT, in dol

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Answer: 2,200 units.

Explanation:

The complete exercise is:

$T = 5c + 12 f$

A manufacturer shipped units of a certain product to two locations. The equation above shows the total shipping cost T, in dollars, for shipping c units to the closer location and shipping f units to the farther location. If the total shipping cost was $47,000 and 3,000 units were shipped to the farther location, how many units were shipped to the closer location?

Given the following equation:

$T = 5c + 12 f$

You know that "T" is the total shipping cost (in dollars), "c" is the number of units shipped to the closer location and "f" is the number of units shipped to the farther location.

Based on the information given in the exercise, you can identify that, in this case:

$T=47,000\\\\f=3,000$

Then, knowing those values, you need to substitute them into the given equation:

$47,000 = 5c + 12(3,000)$

And finally, you must solve for "c" in order to calculate the number of units that were shipped to the closer location.

You get that this is:

$47,000 = 5c + 12(3,000)\\\\47,000-36,000 = 5c\\\\11,000=5c\\\\\frac{11,000}{5}\\\\c=2,200$

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