<span> <span>Solution:
A = P(1+r)^n
where,
A = amount
P = principal
r = rate of interest
n = number of years
Putting values in the formula,
8850 = 2750(1+0.08)^n
8850/2750 = (1+0.08)^n
log will be used to solve "n" as it is in the exponent form, which gives,
log(8850/2750) = n log(1+0.08)
By solving, we get n = log(8850/2750) / log(1+0.08)
Using financial calculator, value comes as 15.187 rounded to 15.19.
So, he will have to wait for 15.19 years to take holidays as it will take 15.19 years to make $8850 from $2750 @ 8% annual compounding.</span> </span>
The sooner you need the money, the less risk you will be willing to take on.
If you have until you retire, you may be more willing to gamble on riskier investments for the potential of bigger returns because if it doesn't work out you will still have plenty of time to make up the loss. However, if you need the money sooner for a car you should only take on a minimal amount of risk.
Answer:
B) The increased title sales will offset advertising costs.
Explanation:
I solved this using an elimination process, since we can infer:
- that customer demand should increase due to the new advertising campaign.
- the sales of the new title should help increase the total sales volume.
- since the advertising campaign is about the new title, it sales should be affected by it.
- hopefully a lot of customers that listen or watch the advertising campaign will buy the new title.
The only thing that we are not given any information about is the cost of the advertising campaign, so there is no way we can tell if the increased sales will offset the costs.
Answer:
unitary product cost= $102
Explanation:
Giving the following information:
Manufacturing costs Direct materials per unit $60
Direct labor per unit $22
Variable overhead per unit $8
Fixed overhead for the year $528,000
Units produced= 44,000
The absorption costing method includes all costs related to production, both fixed and variable<u>. The unit product cost is calculated using direct material, direct labor, and total unitary manufacturing overhead. </u>
Fi<u>rst, we need to calculate the unitary fixed overhead:</u>
Unitary fixed overhead= 528,000/44,000= $12
<u>Now, the unitary product cost:</u>
unitary product cost= 60 + 22 + 8 + 12
unitary product cost= $102
Answer: $10 per month
Explanation:
$10 would be an ideal amount for me to pay to have access to the various social media sites if the major sites are on offer.
I think this amount reasonable because I do not use social media all that much but I would still like access to a variety of them. I would essentially therefore, be paying for my reduced time on the net.
Some might say that the companies might not make a profit if they charge $10 a month but I think they will because they make most of their money from ads so it would be good for them to offer the lowest subscription prices so that they can capture more people which will appeal to advertisers.