Answer:
(B) $38,446,000
Explanation:
Assuming a linear depreciation model, depreciation will occur at the same rate each year. Since the total after 15 years is 90% of the original value, the percentage depreciated per year is given by:
The book value (V) of this purchase after the first year will be:
Therefore, the answer is (B) $38,446,000
Answer:
$38,500
Explanation:
Sheridan's ending cash balance can be calculated as;
= Beginning cash balance + cash provided by operating activities + cash provided by financing activities - cash used by investing activities
= $5,500 + $30,500 + $13,500 - $11,000
= $38,500
Therefore, the ending cash balance is $38,500
Answer:
$100 in bank A
$900 in bank B
Explanation:
Since the required reserve ratio is 10%, then bank A can lend up to 90% of the funds to bank B, and must keep the remaining 10%.
- bank A = $1,000 x 10% = $100
- bank B = $1,000 x 90% = $900
If bank B borrowed the money to another client, then they would be able to borrow $900 x 90% = $810, and they should keep $90 as reserves.
Answer:
The answer is E-commerce
Explanation:
Nowadays, trade can occur anywhere, in the market or from the corner of your room.
The act of buying and selling goods and services through the internet is known as E-commerce. For example, Amazon. Amazon sells products through internet. Customers visit their website, search for what interests them and pay for it online through credit card or master card or might decide to pay on delivery of the product.
Answer and Explanation:
The computation of the contribution margin per pound for each of the three products is shown below:
As we know that
Selling price per pound - Variable cost per pound = Contribution margin
For Product K1
= $155.8 - $91
= $64.8
For Product S5
= $108.92 - $90
= $18.92
For Product G9
=$205.55 - $136
= $69.55
Now the contribution margin per pound is
For Product K1 = Contribution margin ÷ Pound
= 64.8 ÷ 4.2
= 15.43 per pound
For Product S5 = Contribution margin ÷ Pound
= 18.92 ÷ 4.1
= 4.61 per pound
For Product G9 = Contribution margin ÷ Pound
= 69.55 ÷ 5.3
= 13.22 per pound
