Answer:
The 1st ratio examines debt by observing at the company's balance sheet, whereas the other two ratios examine debt by observing at the company's income statement. Thus, debt-to-total-assets ratio processes the %age of assets delivered by debt in order to fund total assets. The computed equation will be: (Total long term debt + Total short term debt) / Total assets). The high debt ratios that overdo the business average might create it expensive for a company to borrow the extra funds without initial raising for more equity. The period’s interest received ratio processes the degree to which the income can fall before the company is incapable to meet its yearly interest expense expenditures. However, the computed equation is EBIT / total interest payable: EBIT is used as the numerator as it is funded with pretax dollars. The company’s capability to pay will not be affected by the taxes. The EBITDA analysis ratio is EBITDA / total interest: This proportion is more comprehensive than the TIE proportion because it identifies that depreciation and payback are not expenses, so these aggregates are accessible to service debt, and lease expenses and principal refunds are fixed expenses.
Answer:
Received investment of cash by organizers and distributed to them 1,000 shares of $1 par value common stock with a market price of $40 per share
Dr. Cr.
Cash $40,000
Common stock @ 1 $1,000
Add-In capital Common Stock $39,000
Purchased $15,000 of equipment, paying $3,000 in cash and owing the rest on accounts payable to the manufacturer
Dr. Cr.
Equipment $15,000
Cash $3,000
Account Payable $12,000
Borrowed $10,000 cash from a bank
Dr. Cr.
Cash $10,000
Bank Loan $10,000
Loaned $800 to an employee who signed a note.
Dr. Cr.
Note Receivable $800
Cash $800
Purchased $13,000 of land paid $4,000 in cash and signed a mortgage note for the balance
Dr. Cr.
Land $13,000
Cash $4,000
Mortgage Note Payable $9,000
Answer:
$366,287.15
Explanation:
Annual salary = $32000
No. of years (n) = 30 years
Increment in salary = $600
Deposit rate = 10%
Interest rate (r) = 7% or 0.07
Growth rate (g) = Increment in salary \div annual salary
Growth rate = $600 \ $32000
Growth rate = 0.01875
First deposit = $32000 x 10% = $3200
Future worth = [First deposit \ (r - g)] x [(1 + r)n - (1 + g)n]
Future worth = [$3200 \ (0.07 - 0.01875)] x [(1 + 0.07)30 - (1 + 0.01875)30]
Future worth = [$3200 \ 0.05125] x [(1.07)30 - (1.01875)30]
Future worth = $62439.0243902 x [7.6122550423 - 1.7459373366]
Future worth = $62439.0243902 x 5.8663177057
Future worth = $366287.15
Hence, the future worth at retirement is $366,287.15
Answer:
- Don't Chew Gum
- Listen Attentively
- Sound Enthusiastic and Sincere
- Use proper language and enunciate clearly
Explanation:
(Avoid Clarifying vague questions might be an answer but not sure. I'm sorry if I am wrong)
