Answer:
Net Cash provided by Operating Activities $20,900.00
Explanation:
Cash Flows from Operating Activities
Net Income $16,000.00
Adjustments to reconcile Net Income:
+ Depreciation expenses.
$6,000.00
- Increase in Accounts receivables.
($6,000.00)
+Decrease in Inventory
$4,000.00
+Increase in Salaries Payable.
$900.00
Net Cash provided by Operating Activities $20,900.00
Answer:
1. I feel like Pat's new strategy isn't ethical. Pat doesn't pay for the suits; he just buys them and then returns them. Pat benefits, but the store he gets the suits from doesn't. In fact, they are harmed from this transaction because they are unable to have the suit for others to buy while Pat has it. There could be consequences with this strategy. For example, the suit might be damaged, and Pat won't be able to return it. Another problem is that others might find out about Pat's strategy, and they might view them as unprofessional. This is a problem for Pat since the reason Pat wore those suits was to look professional.
2. The stores are harmed from this transaction. They are unable to sell the suits to other buyers. The stores lose potential customers, so the stores lose potential money.
3. The companies should record that Pat had bought the suit only to return it the next day, so that they can act accordingly when Pat or someone else comes back to "buy" a suit.
Explanation:
Answer:
Yes
Explanation:
because south Africa can't put the money on the side
Answer:
$7,312.50
Explanation:
The computation of the depreciation expense for 2017 is shown below:
Book Value is
= Cost - Accumulated Depreciation
= $150,000 - {[($150,000 - $24,000) ÷ 12 ] × 7y}
= $150,000 - [($126,000 ÷ 12 ) × 7]
= $150,000 - ($10,500 × 7)
= $150,000 - $73,500
= $76,500
Now the depreciation expense for 2017 :
= ($76,500 - $18,000) ÷ (15 - 7) years
= $58,500 ÷ 8 years
= $7,312.50
Answer:
a.
3.51%
b.
0%
Explanation:
a.
First, we need to calculate the YTM of 6 months zero-coupon bond by using the following formula
Price = Face value / ( 1 + YTM )^numbers of years
96.79 = 100 / ( 1 + YTM )^1
1 + YTM = 100 / 96.79
1 + YTM = 1.0331646
Now calculate the YTM of 1 Year zero-coupon bond
93.51 = 100 / ( 1 + YTM )^1
YTM = 1.0331646 - 1
YTM = 0.0331646
YTM = 3.31646%
YTM = 3.316%
1 + YTM = 100 / 93.51
1 + YTM = 1.06940
YTM = 1.06940 - 1
YTM = 0.06940
YTM = 6.940%
YTM = 6.94%
Hence the forward rate is calculated as follow
Forward rate = [ (1 + YTM of 1 year zero coupon bond ) / ( 1 + YTM of 6 months year zero coupon bond ) ] - 1 = ( 1 + 6.94% ) / ( 1 + 3.316% ) = [ 1.0694 / 1.03316 ] - 1 = 1.03508 - 1 = 0.03508 = 3.508% = 3.51%
b.
At the time of inception the formward rate is 0.
