Answer:
The true statement is "The cumulative translation adjustment account affects the amount of gain or loss reported upon the sale of a foreign subsidiary".
Explanation:
The current technique needs that each one quality and accountability books be interpreted at this rate whereas shareholders’ justice accounts are interpreted at ancient altercation rates. The distinction is mirrored finished the additive conversion alteration, therefore the quantity of improvement or loss according upon the auction of a distant secondary to the additive conversion alteration.
Answer:
E. Debit Cash $4,000; credit Paid-in Capital in Excess of Par Value, Preferred Stock $1,900, credit Preferred Stock $2,100.
Explanation:
Journal Entry for Issuance of 70 shares of $30 par value preferred stock for $4,000 is -
Cash Debited - $4,000
Paid in Capital in excess of Par value Credited - $1,900
Preferred Stock (70 shares × $30 each) Credited - $2,100
The correct option is - E. Debit Cash $4,000; credit Paid-in Capital in Excess of Par Value, Preferred Stock $1,900, credit Preferred Stock $2,100.
Answer:
Total PV= $25,072.57
Explanation:
Giving the following information:
Cash flows:
Cf1= $6,100
Cf2= $11,100
Cf3= $17,300
Discount rate= 15%
<u>To calculate the present value, we need to use the following formula on each cash flow:</u>
PV= Cf / (1+i)^n
PV1= 6,100 / 1.15= 5,304.35
PV2= 11,100 / 1.15^2= 8,393.19
PV3= 17,300 / 1.15^3= 11,375.03
Total PV= $25,072.57
Answer:
Interest expense $ 11.15
Explanation:
As the bank uses the average daily balance excluding new purchases we should use that amount to solve for the interest expense.
The rate is one and a half percent therefore, 1.5% --> 0.015
principal x rate = interest
$743 x 0.015 = $ 11.145
Answer:
Monthly pay= 5344.67
Explanation:
Giving the following information:
To live comfortably, you decide you will need to save $ 1million by the time you are 65.
Today is your 29th birthday, and you decide to put the same amount into a savings account. If the interest rate is 8%.
How much must you set aside each year?
n= 36
i= 0.08
FV= 1,000,000
We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
We need to isolate A (monthly pay):
<u>A= (FV*i)/[(1+i)^n-1]</u>
A= (1000000*0.08)/(1.08^36-1)
A= 80000/14.96817184
A= 5344.67