Answer:
The solution shows that a rate of return of 10% which provides an annuity factor of 4.868 generates an NPV which is equal to zero. Thus, our IRR or internal rate of return is 10%.
Explanation:
The IRR or internal rate of return is the rate at which NPV or Net Present Value of the investment becomes zero. We are provided with the initial outlay for the project and the annual cash inflows along with time period. Using the annuity factors given below, we need to find out the factor which makes the NPV zero. The NPV is calculated as follows,
NPV = Present Value of Cash Inflows - Initial Outlay
We can try out each annuity factor and see what NPV is generates.
1. 6% rate (Annuity factor = 5.582)
NPV = (30000 * 5.582) - 146040
NPV = $21420
2. 8% rate (Annuity factor = 5.206)
NPV = (30000 * 5.206) - 146040
NPV = $10140
3. 10% rate (Annuity factor = 4.868)
NPV = (30000 * 4.868) - 146040
NPV = $0
So, from the above solution we can see that a rate of return of 10% which provides an annuity factor of 4.868 generates an NPV which is equal to zero. Thus, our IRR or internal rate of return is 10%
Answer:
b. Married filling jointly
Explanation:
From the question we are informed about taxpayer's spouse who dies in August of the current year. In this case,
the taxpayer's filing status for the current year would be Married filling jointly. Joint return can be regarded as tax return which is been filed with the Internal Revenue Service by two married taxpayers that decide to have a filing status of "married filing jointly" or a widowed taxpayer that decide to have a filing status of " Qualifying Widow "A joint return give room for the
taxpayers to join their tax liability as well as report their income, credits and
deductions on the same joint return.
The joint return rates still validly
apply even two year after the death of a particular spouse, so far the
surviving spouse of the dead spouse does not remarry and still maintains a household as regards a dependent child.
Answer:
1.99%
Explanation:
Calculation for your return if you sold the fund at the end of the year
Return={[$20 * (100%-6%) * (1.10 - .015)] -$20}/$20
Return={[$20 * .94 * (1.10 - .015)] -$20}/$20
Return = 1.99%
Therefore your return if you sold the fund at the end of the year would be 1.99%
Answer:
Option (b) is correct.
Explanation:
Given that
Amount of merchandise purchased = $5,800
Credit terms = 2/10 and n/10
Using a perpetual system and gross method,
Therefore, the Journal entry is as follows:
On May 1,
Merchandise inventory A/c Dr. $5,800
To accounts payable $5,800
(To record the purchase of merchandise on account at May 1)
