Answer:
The company must sell 34706 units
Explanation:
To calculate the units required to earn a target profit of $1000000 next year, we will use the break even analysis modified for target profit calculation.
The break even in units is calculated by dividing the Total fixed costs by the contribution margin per unit. To calculate the units required for target profit, we add the target profit amount to the fixed cost and divide it by the contribution margin per unit. Thus, the formula is,
Units required for target profit = (Total fixed cost + target profit) / Contribution margin per unit
Where contribution margin per unit = Selling price per unit - Variable cost per unit
New fixed costs = 700000 + 700000 * 0.1 = 770000
New variable cost = 45 - 3 = 42
New contribution margin per unit = 93 - 42 = $51
Units required for target profit = (770000 + 1000000) / 51
Units required for target profit = 34705.88 rounded off to 34706 units
Cash: $50,000 $60,000
Accounts receivable: 112,000 108,000
Inventories: 105,000 93,000
Prepaid expenses: 4,500 6,500
Accounts payable-
(merchandise creditors): 75,000 89,000
What is the amount of cash flows, from operating activities, reported on the statement of cash flows, prepared by the indirect method?
Answer:
The amount of cash flows, from operating activities, reported on the statement of cash flows, prepared by the indirect method is $268,702
Explanation:
The Net Income for the year is adjusted for non-cash items, items appearing elsewhere and items in movement of working capital to arrive at the net cash flow from operating activities using the indirect method.
Cash flows, from operating activities
Net income $250,771
adjusted for non-cash items
Depreciation $35,093
Amortization $10,838
adjusted for items in movement of working capital
Increase in Accounts receivable ($4,000)
Increase in Inventories ($12,000)
Decrease in Prepaid expenses $2,000
Decrease in Accounts payable (14,000)
Net Cash flows, from operating activities $268,702
Answer:
$151,673
Explanation:
Average cost method calculate the cost of the inventory on the average price basis. Cost of goods sold is the cost of the goods sold in the given period.
Description Units Rate Value
Beginning Inventory 7,400 $11.00 $81,400
Purchases 3,100 $12.00 $37,200
Purchases 12,200 $12.50 $152,500
Total Inventory 22,700 $11.94273128 $271,100
Sale 12,700 $11.94273128 $151,673
Cost of Goods Sold = $271,100 x 12,700 / 22,700 = $151,673
n = 30
i = 6%
Cash Flow Amount Present Value
Interest $111,300,000 $74,454,240
Principal $100,000,000 $13,137,000
Price of bonds $87,591,240
Answer:
Bond Price = $97.4457408 million rounded off to $97.45 million
Explanation:
To calculate the price of the bond today, we will use the formula for the price of the bond. We assume that the interest rate provided is stated in annual terms. As the bond is an annual bond, the coupon payment, number of periods and annual YTM will be,
Coupon Payment (C) = 113 million * 0.05 = 5.65 million
Total periods (n) = 30
r or YTM = 0.06 or 6%
The formula to calculate the price of the bonds today is attached.
Bond Price =5.65 * [( 1 - (1+0.06)^-30) / 0.06] + 113 / (1+0.06)^30
Bond Price = $97.4457408 million rounded off to $97.45 million
The price of the bonds issued by Interlink Communications on December 31, 2021, is $87,591,240. This is calculated by adding the present value of the annual interest payments and the present value of the principal, both discounted at the market rate of 6%.
Interlink Communications issued 5% of the stated rate bonds with a face amount of $113 million on December 31, 2021. The bonds matured on December 31, 2051. To calculate the price of the bonds, we need to calculate the present value (PV) of the interest (5% x $113 million) and the principal ($113 million), both discounted at the market rate of interest (6%).
The bonds pay $5.65 million (5% x $113 million) annually. The PV of these payments is $74,454,240 based on the table given where n=30 and i=6%. The PV of the principal, the $113 million due at the end of the bond's term, is $13,137,000, again using the table values where n=30 and i=6%. So, the price of the bonds on December 31, 2021 is the sum of the PV of the interest and the PV of the principal, which is $87,591,240.
#SPJ3
The question asks to identify a problem in the liabilities section of a balance sheet, specifically in the payroll information, and suggest a solution. Possible issues could be inaccurate payroll calculations or inconsistencies between records. A possible solution could be auditing the payroll and implementing regular checks.
The question asks you to review the liabilities section of the balance sheet for a company named Rings and Things with a focus on the payroll information. It's important to note that without specific details from the balance sheet and payroll information, a precise issue can't be identified. However, typical problems in this area could include inaccurate payroll calculations or discrepancies between the balance sheet and payroll records.
A solution to these issues could involve auditing the payroll procedures to identify and rectify any errors or inconsistencies. Furthermore, regular checks and audits could be implemented to prevent these types of issues from occurring in the future. It’s fundamental that Janet and Omar ensure all records are meticulous and accurate to maintain a healthy balance sheet.
#SPJ3
Answer:
Explanation:
Most of the liability costs are coming from payroll, the individual salesperson. This employee only worked for 20 hours during April, and yet still makes an income of $1000 dollars. This means they have an hourly rate of $50 an hour, which is way more than the standard employee should be making. I would recommend Janet and Omar to decrease the hourly rate to something more standard, like minimum wage. This would decrease their liability costs by more than 50% because California's minimum wage rate is only about $12-13.
b. 10%.
c. 12%.
d. 14%.
e. 8%.
Answer:
a. 16%.
Explanation:
According to the given situation, the calculation of the upper bond is shown below:-
Upper bond = Mean return + Z Value (Standard deviation ÷ SQRT(n))
= 12% + 2 × (10% ÷ 5)
= 16%
Note :- 95.4% confidence level has "Z Value" OF 2. (consider cumulative normal distribution table)
Therefore for computing the upper bond we simply applied the above formula.
Answer:
$967.20
Explanation:
the YTM formula = {coupon + [(face value - present value)/time]} / [(face value + present value)/2]
to determine the coupon rate we fill the equation with the known factors:
0.065 = {coupon + [(1,000 - 1,050)/12]} / [(1,000 + 1,050)/2]
0.065 = (coupon - 41.67) / 1,025
66.625 = coupon - 4.167
coupon = 66.625 + 4.167 = $70.792
three years later, the YTM = 7.5%, what is the PV? Again we use the YTM formula:
0.0775 = {70.792 + [(1,000 - x)/6]} / [(1,000 + x)/2]
0.0775(500 + 0.5x) = 70.792 + 166.67 - 0.1667x
38.75 + 0.03875x = 237.462 - 0.1667x
0.20545x = 198.712
x = 198.712 / .20545
x = $967.20