Answer:
1) In general, is it a good idea to make only minimum payments on your credit cards?
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No, the small payment requirement is mathematically guaranteed to keep you in debt for many years.
All you have to do is analyze the interest rates charged by the credit card companies and it is really difficult for any investment to match those interest rates.
2) Assuming you have $1,500 in your budget this month with which to pay down your credit cards, how much should you pay on each card?
I would start with the cards that charge the highest interest rates. I would pay the full balance of the department store card and the gasoline card = $600 + $300 = $900
Since I have $600 left, I would then pay the minimum payments for the cards that charge the least interest rates. I would pay $40 to Discover card and $60 to VISA.
The remaining $500 would be used to pay MasterCard 1 card and lower its balance.
Answer:
$56,000
Explanation:
The computation of the warranty expense for the month of November is shown below:
Warranty expense = Number of printers × Estimated percentage of defectives parts × Average cost per printer
= 20,000 printers × 2% × $140
= 400 × 1460
= $56,000
We simply multiplied the number of printers with the estimated percentage and the average printer cost so that the warranty expense could come
Answer:
true
Explanation:
What you do now or what your planning on doing can always determines what you can possibly do next. But you have to make sure your not doing or posting anything bad on the internet or else they won't hire you.
Answer:
Manson will incur a loss of $10,300 by buying the part.
Explanation:
Purchases = 10,300 * $6 = $61,800
Variable cost = 10,300 * $5 = $51,500
Fixed cost = 10,300 * $3 = $30,900
Analysis:
<u>Details Make ($) Buy ($) Net ($)
</u>
Purchase 0 61,800 61,800
Variable 51,500 0 51,500
Fixed 30,900 30,900 <u> 0 </u>
Loss <u> 10,300 </u>
Therefore, Manson will incur a loss of $10,300 by buying the part.
Answer:
4.51
Explanation:
We have to calculate fva. The future value of annuity
Here is the formula
Fva = A [( + I)^n-1/I]
Where a = annuity
I = interest rate
N = number of years
Inserting into formula
1[(1+0.08)^4 - 1/0.08]
= 1[(1.36049 - 1)/0.08]
= 4.51
Therefore the future investment is $4.51