Answer:
$50.74 million
Explanation:
Interest rate per annum = 8%
Number of years = 17
Number of compounding per annum = 1
Interest rate per period (r) = 8%/1 = 8%
Number of period (n) =17 * 1 = 17
Growth rate (g) = 5%
First payment (P) = 4 ($'million)
PV of the new Chip = p/(r-g) * [1 - [(1+g)/(1+r)]^n]
PV of the new Chip = 4/(8%-5%) * [1 - [(1+5%)/(1+8%)]^17]
PV of the new Chip = 4/0.03 * [1 - [1.05/1.08]^17]
PV of the new Chip = 4/0.03 * [1 - 0.972222^17]
PV of the new Chip = 133.333 * (1 - 0.6194589804)
PV of the new Chip = 133.333 * 0.3805410196
PV of the new Chip = 50.7386757663268
PV of the new Chip = $50.74 million
Answer:
$26,000 adverse variance
Explanation:
Fixed Overheads Volume Variance = Budgeted Overheads at Actual Output - Budgeted Fixed Overheads
= $1.30 x 60,000 hours - $1.30 x 80,000
= $78,000 - $104,000
= $26,000 adverse variance
The fixed factory overhead volume variance is $26,000 adverse variance
Based on the CPI in both places, the Brexington salary in Charlieville is $30,000.
<h3>Brexington salary in Charlieville </h3>
This can be found by the formula:
= Brexington salary x CPI of Charlieville / CPI of Brexington
Solving gives
= 50,000 x (90 / 150)
= $30,000
In conclusion, option A is correct.
Find out more on CPI at brainly.com/question/512131.
The journal entry is as follows
Unearned ticket revenue Dr $33,700
To Ticket revenue $33,700
(Being the unearned ticked revenue is recorded)
The computation is shown below:
= Number of seasons sold × Price of six events ÷ number of events held
= 3,370 × $60 ÷ 6
= 3,370 × $10
= $33,700
So we debited the unearned ticket revenue and credited the ticket revenue
Answer:
Expected withdrawal is $45,000 for 30 years = total of $1,350,000
You will be required to invest in $25.063 every year.
Explanation:
By applying the goal seek formula in excel to determine the annual invested fund, based on a compounded interest rate of 6% over a duration of up to a maximum of 25 years from Year 0, we can clearly see that Savings ought to be $25,063 for every year.
The future Value of each saved fund is derived and added to future value of each years subsequent saved fund to arrive at a total expectation of $1,350,000 expected value after 25 years (i.e. $45,000 annual withdrawal x 30 years of withdrawal)
This brings total savings to $626,572 for the entire 25 years
Kindly refer to the attachment for breakdown of workings.
