Answer:
The separate-entity assumption
Explanation:
The separate-entity assumption is a principal in accounting according to which the financial transactions of a business and the personal expenses of the owners is to kept separate from each other. The expenses derived solely for the business is only to be counted under the expenses of the company. Inclusion of any personal expenses of the owner or any partner of the business is prohibited under this principal.
In the given excerpt, the owner of Shady Grove Company had violated the separate-entity assumption by including the expenses of his personal items under the name of the Company.
The entry for this transaction would be this:
Land 1,827,000
Ordinary shares 1,827,000
#
<span>The market value of the shares on </span>this transaction<span> does not affect the recording of this transaction. If the share has no par value, the stated value should be used. Stated value is a value assigned by the company to its stock for the purpose of accounting and it does not have any relation with the market value of the shares. Since stated value is not given in this problem, we should record the entire amount of the land exchanged in this transaction to the "Ordinary shares" account.</span>
Answer:
The future value of the $200 invested yearly for 4 years at 8% is $973.32
Explanation:
The future value of an immediate annuity is given by the formula = (1+r)*[P*((1+r)^n-1)/r]
P=is the periodic payment of $200
r=rate of return=8 percent
n=number of years=4
By slotting the variables into the formula we have:
Fv=(1+0.08)*(200*((1+0.08)^4-1)/0.08)
FV=$973.32
Judging by the concept of time value of money, it is expected that the sum invested at interest would have been much more at maturity of the investment as $1 today should give a lot more than $1 in future.
Answer:
4.51
Explanation:
We have to calculate fva. The future value of annuity
Here is the formula
Fva = A [( + I)^n-1/I]
Where a = annuity
I = interest rate
N = number of years
Inserting into formula
1[(1+0.08)^4 - 1/0.08]
= 1[(1.36049 - 1)/0.08]
= 4.51
Therefore the future investment is $4.51
