It is a routine expense because you know that you will be paying it monthly.
Answer:
ending work in process and the cost of units transferred out.
Explanation:
In a cost reconciliation schedule, costs accounted for is computed by adding the cost of the ending work in process and the cost of units transferred out.
The cost reconciliation schedule gives the relationship between total costs accounted for and total costs to be accounted for.
When the total costs accounted for equal the total costs to be accounted for, this is a cost reconciliation schedule.
Answer:
B. A loan that is repaid in equal monthly payments for a specific period of time, usually several years.
C. A loan where you have to promise to give the bank your assets if you do not repay the loan.
Explanation:
A Consumer installment loan is also known as a closed end credit. It is a form of loan whereby the consumers are expected to pay back in a regular manner usually monthly over a period of time which could span between one to about forty years.
The loan is given based on how credit worthy the consumer is. Failure to pay back the loan after the stipulated time frame would result to the seizure of the consumer's property or assets by the lending institution. The lending institution could be a bank. A mortgage loan, and a car loan are examples of consumer installment loans.
Answer:
b. When using ABC for service industries, special methods must be used to identify cost pools and cost drivers due to the unique nature of the services offered.
Explanation:
The cost pool method are the same we should look for activities which add value to the product to provide a more accurate product costing.
In cases of services the company will also determinate activities considering this premise therefore, there is no especial nature to offer to the client.
Answer:
Hersey's bond = $1125.513
Mars bond = $1172.259
Explanation:
Hersey bond;
Period(t) = 10years = 40(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
Using the both present value (PV) and compound interest formula ;
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-40)÷0.025] + [1000÷(1.025)^40]
PV =( 753.083251562) + (372.4306236)
PV = $1125.513
Mars bond;
Period(t) = 20years = 80(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-80)÷0.025] + [1000÷(1.025)^80]
PV =(1033.55451663) + (138.704569467)
PV = $1172.259