Answer:There u go
Explanation:
Perhaps you have heard of the miracle of compounding. Innumerable investors have used it to their advantage to make their money grow faster than would be the case with simple interest. The great thing about compounding is that it doesn't require additional work on your part: you just sit back and watch your money grow. How's that for an investment strategy?
There are two basic types of interest: simple and compound. Simple interest is the amount of interest earned on the original amount of money invested. Simple interest is paid out as it is earned and does not become part of an account's interest-bearing balance. The invested amount is called principal. Let's say you invest $100 (the principal) at a yearly interest rate of 5 percent. Multiplying the principal by the interest rate gives you an interest payment of $5. This is your simple interest. The next year and each year thereafter, you will be paid $5 of interest on the principal of $100.
Compound interest is interest paid on interest. At 5 percent interest compounded annually, you will have $105 after the first year. If you keep this investment for another year, you will be paid interest on your original $100 and on the $5 you made in interest the first year. The longer you invest your money, the higher your interest payments will grow, not only on your original amount but on the additional interest you earn each year. This is what makes compounding interest so powerful.
When credit unions speak of compounding, they refer to dividends rather than interest.
The longer an investment is allowed to compound interest, the faster your balance will grow and the higher your returns will be. In the case of compounding interest, time really is money. Let's say you invest $1,000 for five years, with an annual interest rate of 5 percent. The difference in your investment earnings from simple and compounded interest will look like this:
Comparison of Simple and Compound Interest
Answer:
1) If the Fed sells $2 million of government bonds, the economy’s reserves Decrease by $2 million, and the money supply will Decrease by $16 million.
2) The money multiplier will remain unchanged. True
3) As a result, the overall change in the money supply will remain unchanged. True
Explanation:
1.) We have the reserve requirement for checking deposits as 12.5% with banks not holding any excess reserves.
To calculate Money Multiplier:
Money Multiplier = 
= 
= 8
If the Fed sells $2 million of bonds, reserves will decrease by $2 million and the money supply will decrease by 8 x $2 million = $16 million.
2) and 3) Now the Fed lowers the reserve requirement to 10 percent, but banks choose to hold another 2.5 percent of deposits as excess reserves.
To calculate Money Multiplier:
Money Multiplier = = 
= 8
Money multiplier is 8 same as in 1) Therefore the statements: "The money multiplier will remain unchanged" and "As a result, the overall change in the money supply will remain unchanged" are both True.
Answer:
417 units
Explanation:
The formula to compute the break-even point in units is shown below:
= (Fixed expenses ) ÷ (Contribution margin per unit)
where,
Contribution margin per unit = Selling price per unit - Variable expense per unit
So, the break-even point in units is
= ($5,000) ÷ ($20 - $8)
= $5,000 ÷ $12
= 417 units
So, the 417 units is to be sold for break-even
Answer:
c. A credit to Earned Fees for $1,000.
Explanation:
As for the information provided, we know
Unearned income is an income account, and therefore, will be credited at the time of recording.
Further, it is told that as on 31 December, 2009 out of the total unearned income of $1,500, $1,000 is earned.
Since it is earned it has to be accounted in current year, for this earned income will be credited and unearned income will be reversed for the amount of earned income that is for $1,000.
Answer:
The correct answer is Option A.
Explanation:
The effective interest rate (EIR) method is used when a bond is purchased at a discount or premium.
In the case of the question, the bond was purchased at $9,631 with a face value of $10,000. Interest expense is calculated as the bond price multiplied by the market rate, i.e. $9,631 x 11% = $1,059.41.
Therefore, ABC Company would record $1,059 on the first annual interest payment date using the effective-interest method.
