Answer: Double taxation of dividend
Explanation: Double taxation of dividends refers to the taxes paid on dividends. Tax is first paid on the portion of the profit realized by a corporation which is to be shared among the shareholders. This portion of the corporation's profit is called dividend and the tax paid by the corporation is called the corporate income tax. After the dividends has been shared, each shareholder then pays a personal income tax on the respective amount received as dividend.
A cost that would be included in product costs under both
absorption costing
and variable costing is: full costing.
A managerial accounting technique known as "
absorption costing
," also known as "full costing," is used to record all expenses related to producing a specific product. This strategy accounts for both direct and indirect costs, including direct materials, direct labor, rent, and insurance
.
Anything that is a direct cost of creating a good is included in absorption costing's cost base. Fixed overhead costs are included
absorption costing
in the product costs under
absorption costing
as well. Wages paid to workers who physically produce a product, raw materials required in production, and all overhead expenditures (such as all utility bills) incurred
absorption costing
during production are a few of the costs related to product manufacturing
.
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absorption costing
on:
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Answer:
Explanation: Lactated Ringer’s is used when there is loss of fluid, blood, or both. It contains sodium and is used when large volumes of fluid have to be given. Lactated Ringer’s is usually used instead of a normal saline solution as it has both fluid and electrolytes. Also it has lesser side effects than normal saline.
Lactated Ringer's is given in case of severe burns, shock, huge blood loss or fluid loss due to dehydration.
Here is a present value equation which is a geometric sequence
i = monthly int rate
v = 1/(1+i)
20 yr loan (240 months)
<span>155,000 = P(v + v^2 + ...v^240)
</span>
15 yr loan (180 months)
<span>155,000 = P(v + v^2+ ...v^180)
</span>Use formula for sum of geometric series:
<span>Sn = v + v^2 + ...vn = <span><span>v(1−vn) / </span><span>1−v
</span></span></span><span>
Now you can find the monthly payments for each loan.
Multiply the payment by length of loan to get total payment, subtract loan amount to get total interest paid.
The answer would be </span><span>$40,013.40.</span>
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