Answer:
The corporation's tax liability is $ 228,820.
Explanation:
To calculate tax liability we first have to find net profit. Detail calculation is given below.
<u><em>Net profit Calculation</em></u>
Sales $ 3,130,000
cost of goods sold and the operating expenses ($ 2,080,000)
Interest expense ( $ 377,000)
Net profit $ 673,000
<u><em>Tax liability Calculation</em></u>
Income fall under Tax bracket of 34% ($75,001 to $10,000,0000 for corporate tax. No additional surtax will be charged as income do not fall under its net.
Tax liabilty = 673,000 * 34% = $ 228,820
Answer:
$24,779
Explanation:
In order to calculating the ending inventory using the conventional retail inventory method. we required to do the following computations which are shown below:
Using cost method
Goods available for sale:
= Beginning inventory + Purchases
= $11,700 + $130,016
= $141,716
Using retail method
Ending inventory
= Beginning inventory + Purchases + Net markups - Net markdowns - sales revenue
= $19,700 + $169,800 + $101,00 - $6,800 - $157,900
= $34,900
Now
Cost to retail ratio = $141,716 ÷ ($19,700 + $169,800 + $101,00)
= $141,716 ÷ $199,600
= 0.71
So,
Estimated ending inventory at cost:
= Estimated ending inventory at retail × Cost to retail ratio
= $34,900 × 0.71
= $24,779
Switching costs, number of buyers, and if the items represent a relatively small portion of the cost of finished products are key considerations regarding the bargaining power of buyers.
Switching costs are the costs which are paid by a consumer as a result of switching brands, suppliers, or products. Some companies may employ high switching costs in order to prevent customers from moving to another brand.
Suppose if the customer purchases large volumes of standardized products from the seller, then the buyer's bargaining power is quite high. Also, when substitute of a product is available in the market, the buyer power increases.
Hence, most prevailing switching costs are monetary in nature.
To learn more about switching costs here:
brainly.com/question/15561738
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If the critical value is the only thing of interest, then this question is quite easy. Referencing a z table, you look up the percentage of interest: in this case, we must be 97.5% certain in order to accept the null hypothesis (significance level =2.5%. The number that corresponds to .9750 on the z table is 1.96. This is our critical value.
