The answer in the first space provided is seventy five
percent while the second space provided is forty one percent, this is a
research that has estimated the percent rate of overweight and obesity in the
United States during the year of 2015.
<span>If an increase in the supply of a product in the market results in a decrease in price, but no change in the quantity traded, then the quantity of products will be growing and growing in the stock. this will again lead to a decrease in price and consumes more time to sale their stock. This will create a heavy loss to the investor. It may be overcome by innovative thoughts such as stopping the production of current product and launching a new product with available materials. So that it will balance the production and sale.</span>
Answer:
Sales Revenue - Inconsistent
Cost of Goods Sold - Inconsistent
Commission - Consistent
Shipping expense - Inconsistent
Bad debt expense - Unexplained
Salaries - Consistent
Lease of distribution center - Consistent
Depreciation of fleet and equipment - Inconsistent
Advertising - Consistent
Office rent, Phone, Internet - Inconsistent
Explanation:
The increase in selling price will result in change in the revenue figure. The cost of distribution is increased due to handling the addition volume. This will result in an increase in shipping expense and cost of goods sold. Salaries and commission of the staff will remain consistent as there will be no change due to increase of selling price.
Answer:
The actual effective annual rate is <u>3.33%</u>.
Explanation:
Effective Annual Rate (EAR) refers to an interest rate has been adjusted for compounding over specified period of time.
Effective annual rate can therefore be described as the interest rate that paid to an investor in a year after compounding has been adjusted for.
Effective annual rate can be computed using the following formula:
EAR = [(1 + (i / n))^n] - 1 .............................(1)
Where;
i = Annual interest rate claimed by the dealer = 3.28%, or 0.0328
n = Number of compounding periods or months = 12
Substituting the values into equation (1), we have:
EAR = [(1 + (0.0328 / 12))^12] - 1 = 0.0332976137123635
EAR = 0.0333, or 3.33% approximately.
Therefore, the actual effective annual rate is <u>3.33%</u>.
How much the money you have !!!
