Answer:
$8,013
Explanation:
The computation of the amount of the depreciation expense is shown below:
The net income is
= An addition to retained earnings + cash dividend paid
= $4,221 + $469
= $4,690
Now the earning before tax
= (Net income) ÷ (1 - tax rate)
= ($4,690) ÷(1 - 0.21)
= $5,937
Now the earning before tax and interest is
= $5,937 + $1,300
= $7,237
So, the depreciation expense is
= $30,600 - $15,350 - $7,237
= $8,013
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Answer:
(a) Command
Explanation:
A command economy is also known as planned economy and it can be defined as a type of economy in which the government owns and control the means of production.
This ultimately implies that, in a command economy, the government owns the means of production.
Societies that operate a command economy generally practices communism.
Communism is a system of philosophical, political, social organization and economical ideologies that advocates the elimination of private property but a profit-based economy with public ownership of the means of production.
It ultimately aims to ensure each person contributes and receives according to their abilities and needs.
Vietnam, China and Cuba are examples of communist countries that operate a command economy.
In conclusion, a command economy requires that the method of exchange, distribution, as well as the means of production of goods and services and allocation of resources for production should be controlled or regulated by the public (government) rather than the private sector.
Answer:
Bond Price = $86409.67366 rounded off to $86409.67
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 a semi annual bond, the coupon payment, number of periods and semi annual YTM will be,
Coupon Payment (C) = 100000 * 0.06 * 6/12 = $3000
Total periods (n) = 10 * 2 = 20
r or YTM = 0.08 * 6/12 = 0.04 or 4%
The formula to calculate the price of the bonds today is attached.
Bond Price = 3000 * [( 1 - (1+0.04)^-20) / 0.04] + 100000 / (1+0.04)^20
Bond Price = $86409.67366 rounded off to $86409.67
