Complete question :
Your company has sales of $101,500 this year and cost of goods sold of $66,300. You forecast sales to increase to $118,900 next year. Using the percent of sales method, forecast next year's cost of goods sold. The Tax Cuts and Jobs Act of 2017 temporarily allows 100% bonus depreciation (effectively expensing capital expenditures). However, we will still include depreciation forecasting in this chapter and in these problems in anticipation of the return of standard depreciation practices during your career The forecasted cost of goods sold (COGS) is $ ___________ (Round to the nearest dollar.)
Answer:
$77,666
Explanation:
Given the following :
Sales for the year = $101,500
Cost of goods sold =$66,300
Forecasted increase in sales for next year = $118,900
Forecasted cost of goods sold for next year =?
Percentage cost of goods sold for this year:
Cost of goods sold / sales for this year
$66300/$101500
= 0.6532019
Forecasted cost of goods sold for next year:
(Forecasted increase in next year's sale * % cost of goods sold for this year)
= 118,900 * 0.6532019
= $77665.714
= $77666 ( nearest dollar)
CDE are the answers to this question.
The given scenario is referred to as product bundle pricing.
Option E
<u>Explanation:
</u>
Product bundles consist of various individual products or services sold as a merged package to consumers. For particular, brand bundles consisting of complementary products or, less often, similar products are considered "package deals."
When retailers sell multiples of exactly the same items, it is usually called "a multipack," not a package of items.
For example, a stationary meal in a restaurant or a beach package that contains sunscreen, sand-sheets, towels, and flip-flops as just a product that can be purchased.
Many stores only market many stock products in a consumer package rather than as single or packaged pieces. The package generally costs less for retailers selling identical items separately and as part of a consumer bundle than if a buyer bought the items separately.
Answer:
$826.95
Explanation:
To determine the price of Oil Wells' bonds, we can use the following formula:
bond price = semiannual coupon x [(1 - {1 / [1 + (maturity yield / 2)](years × 2)}) / (.0694 / 2)] + face value / [1 + (maturity yield / 2)](years × 2)
Bond price = $28.25 × [(1 - {1 / [1 + (.0694 / 2)](7 × 2)}) / (.0694 / 2)] + $1,000 / [1 + (.0694 / 2)](7 × 2)
Bond price = $757,92 + $69.03 = $826.95
The page entry at the top right side of the journal should be <span>J1.
Hope this helps!!</span>
