Answer:
(a) If the amount in Supplies Expense is the January 31 adjusting entry, and $850 of supplies was purchased in January, what was the balance in Supplies on January 1?
- supply balance January 31 + supplies expense - purchases = $700 + $950 - $850 = <u>$800</u>
(b) If the amount in Insurance Expense is the January 31 adjusting entry, and the original insurance premium was for one year, what was the total premium and when was the policy purchased?
- Insurance expense per month = $400 x 12 months = $4,800, beginning balance prepaid insurance January 1 = $2,800. This means that the insurance policy was purchased ($4,800 - $2,800) / $400 = 5 months before, this means it was purchased in <u>August, 2016</u>.
(c) If $2,500 of salaries was paid in January, what was the balance in Salaries and Wages Payable on December 31, 2016?
- wages payable on December 31, 2016 = salaries expenses + wages payable balance January 31, - paid salaries = $1,800 + $800 - $2,500 = <u>$100</u>
(d) If $1,600 was received in January for services performed in January, what was the balance in Unearned Service Revenue at December 31, 2016?
- unearned service revenue on December 31, 2016 = cash received for providing services - service revenue + unearned service revenue balance January 31 = $1,600 - $2,000 + $750 = <u>$350</u>
Answer:
Break-even points = 265.38
Explanation:
Given:
Fixed cost = $3,450
Variable costs = $12
Selling price = $25
Number of balls sold = 300
Find:
Break even costs
Computation:
Contribution per unit = Sales - Variable costs
Contribution per unit = $25- $12
Contribution per unit = $13
Break-even points = Fixed cost / Contribution per unit
Break-even points = $3,450 /$13
Break-even points = 265.38
Answer:
57.07 months.
Joseph must decide whether the 57th payment was $1,327, or he can pay a 58th payment of just $92.
Explanation:
The easiest way to calculate a monthly payment is using a payment calculator:
- principal = 59,000
- n = 60
- APR = 7.6%
Monthly payments = $1,185.04
Since Joseph will pay an extra $50 each month, his payment = $1,235.04
By paying that extra amount Joseph will reduce his payments by almost 3 months to 57.07 months
After the 57th payment, Joseph' balance = $91.43, so he can decide to pay a little on the 57th payment or just pay $92 next month.
Answer:
<u>Annual rate of return which will be earned from today is 5.89%</u>
Explanation:
FV = PV (1+r)^n
r is int Rate per anum abd n is balance period
10000 = 6700 ( 1 + r)^n
10000 = 6700 ( 1 + r)^7
( 1 + r)^7 = 10000 / 6700
= 1.4925
1+r = 1.4925^(1/7)
= 1.0589
r = 1.0589- 1
= 0.0589 i.e 5.89%
