The answer is motivating everyone to do a good job by promoting organizational goals
Answer:
Appalachian Beverages
The Updated current ratio is:
= 1.65
Explanation:
a) Data and Calculations:
Current assets = $39,900
Current ratio = 1.90
Current liabilities = $21,000 ($39,900/1.90)
Current Assets:
Beginning balance = $39,900
Inventory $5,100
Cash ($2,000)
Ending balance = $43,000
Current Liabilities:
Beginning balance = $21,000
Accounts Payable $5,100
Ending balance = $26,100
Analysis of Transactions:
1. Inventory $5,100 Accounts Payable $5,100
2. Delivery Truck $10,000 Cash $2,000 Two-year Note Payable $8,000
Updated current ratio = Current assets/Current liabilities
= $43,000/$26,100
= 1.65
Answer:
Results are below.
Explanation:
Giving the following information:
Initial investment= $1,000
Annual interest rate= 6% = 0.06
Number of periods= n
<u>To calculate the future value after "n" periods, we need to use the following formula:</u>
FV= PV*(1+i)^n
<u>For example:</u>
n= 6 years
FV= 1,000*(1.06^6)
FV= $1,418.52
Answer:
Before issuing the note
Current ratio
= <u>Current assets</u>
Current liabilities
= <u>$502,000</u>
$274,000
= 1.83: 1
After issuing the note
Current ratio
= <u>$538,400</u>
$274,000
= 1.96:1
Explanation:
Current ratio is the ratio of current assets to current liabilities. Before issuing the note, current assets amounted to $502,000 while current liabilities were $274,000. After issuing the note, current assets increased to $538,400 as a result of $39,400 received on note issue. This increases the current ratio from 1.83 to 1.96.
The correct answer is: [C]:
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"<span>a want for an item that is much in demand by a great number of people" .</span>
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<u>Note</u>: Let us consider the other answer choices:
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Choice: [A]: "<span>a need for basic necessities, such as food, clothing, and shelter."
This refers to a "need" — NOT a "demand" ; so we can rule out "Choice: [A] " .
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Choice: [B}: "a need that is really a want, meaning the person can live without what they demand" .
This refers to a "want" — NOT a "demand" ; so we can rule out "Choice: [B] " .
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