<span>$65,472.34
The formula for compound interest is:
A = P(1+r/n)^(nt)
where
A = Future amount
P = Principle
r = annual interest rate
n = number of periods per year
t = number of years
So let's substitute the known values and calculate:
A = P(1+r/n)^(nt)
A = 46000(1+0.04/1)^(1*9)
A = 46000(1+0.04)^9
A = 46000(1.04)^9
A = 46000(1.423311812)
A = 65472.34
So $65,472.34 needs to be paid back after 9 years.</span>
Answer:
Correct option is (e)
Explanation:
Programmed decisions are those that are planned decisions for routine situations. These decisions are made based on tried and tested methods or standardized procedures. These decisions are made once when situation arises, and subsequently becomes a procedure when similar situations arise in future. Some examples are dealing with labor absenteeism, terminating an employee or re-ordering supplies.
Non programmed decisions are distinctive. They are not based on any past situation. They are mostly taken by upper management using logic or intuition. They do not arise in normal course of business. One such decision is related to developing new product or service. It is not a routine situation. As, such it is an example of non programmed decision. Rest of the options are examples of programmed decision.
Answer:
Current liabilities at December 31, 2014 for Irkalla;
$200,000 + $100,000 + $2,000,000 + $1,000,000 = $3,300,000.
Method of reasoning: Accounts payable-exchange and Short-term borrowings consistently fall under "Current Liabilities". Development for Other bank advance has not explicitly given (for example develops June 30, 20 × 5), so we accept it to develop on June 30, 2015. Since development is expected inside 1 year, it additionally falls under current risk as term is just a single year. On the bank credit of $2,000,000, Irkella has damaged the terms, so now this advance is likewise required to be paid off soon and thus it additionally now goes under "Current Liabilities"
Answer:
Year 1 Year 2 Year 3 Year 4 Year 5 Net income $ 9,500 $ 23,500 $ 64,000 $ 35,500 $ 94,000
Explanation:
look p1 a machine
