Answer:
By definition a busser is a person who clears tables in a restaurant or cafeteria. But since that is not listed i would go with A probably.
Explanation:
Answer:
When there are insufficient funds in an account, and a bank decides to bounce a check, it charges the account holder an NSF fee. If the bank accepts the check, but it makes the account negative, the bank charges an overdraft (OD) fee. If the account stays negative, the bank may charge an extended overdraft
Explanation:
Answered By Huntermike976
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Using the DMP Model the factor that determines a consumer’s decision to search for work are:
- The labor force, titled as Q.
- The payoff gotten from home production.
- The payoff gotten as a result of searching for market work.
<h3> What factor determines a firm’s decision to post a vacancy? </h3>
They are:
1. The cost that one gets from posting a vacancy, k
2. The wage rate which the suppose firm would pay, w
3. The outcome or the output that worker will make, z, etc.
Note that in DMP model, if a worker and firm are matched, the factor that determines the wage paid to the worker is the equation of :
w = a(z-b) + b,
Where a(z-b) = Share the worker will get from the total share as a result of the bargain, based on the worker's bargaining power.
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Answer:
8.43 %
Explanation:
Weighted Average Cost of Capital (WAAC) is the Cost of long term permanent sources of finance. We consider WACC on the Market Weight of sources of Finance.
WACC = ke × E/V + kd × D/V
where,
ke = cost of equity
= 11.08 %
E/V = Market Weight of Equity
= 100 % - 34 %
= 0.66
kd = cost of debt
= interest × ( 1 - tax rate)
= 5.38 % × (1 - 0.39)
= 3.2818 %
D/V = Market Weight of Debt
= 0.34
Therefore,
WACC = 11.08 % × 0.66 + 3.2818 % × 0.34
= 8.43 %
Answer:
Yield to Call = 8.66%
Explanation:
The computation of the yield to call is shown below:
First determine Current Price of Bond,
PV = [FV = 1,000, PMT = 30, N = 40, I = 0.075 ÷2]
PV = $845.87
Callable Price = $1,050
Now
Calculating Yield to Call,
I = [PV = -845.87, FV = 1,050, N = 20, PMT = 30]
I = 8.66%
Yield to Call = 8.66%