Answer:
Their earnings per share may decrease.
Explanation:
Shareholders of a company may be reluctant to finance expansion through issuing more equity because Their earnings per share may decrease and at the same time debt is always better option to finance.
Answer:
Becker Company
The amount that Becker will report as Accumulated Other Comprehensive Income on the Year 2 balance sheet is:
= $22,800.
Explanation:
a) Data and Calculations:
Year 2 Beginning balance:
Accumulated other comprehensive income (AOCI) = $10,800 credit
Year 2 reported net income = $653,000
Unrealized gain during Year 2 = $12,000
The Accumulated Other Comprehensive Income on the Year 2 balance sheet is:
Beginning balance $10,800
Unrealized gain 12,000
AOCI for Year 2 = $22,800
b) Becker's Accumulated Other Comprehensive Income includes unrealized gains and losses arising from some investments, pension plans, and hedging transactions. These are usually reported in the equity section of the balance sheet and then netted off from the retained earnings.
Answer:
$378,756
Explanation;
The net present value of land will be =$450,000/1.09^2=$378,756
The land will be recorded in net present value of land by discounting the cost of land with interest rate of buying from the bank.
Answer:
D. 8 percent interest for 9 years
Explanation:
We would use the formula future value formula below to determine which of the investment options would double her money:
FV=PV*(1+r)^n
PV is the amount invested which is $1000
r is the interest rate expected to be earned while n is the number of years First option:
FV=$1000*(1+6%)^3
FV=$1,191.02
Second option:
FV=$1000*(1+12%)^5
FV=$1,762.34
Third option:
FV=$1000*(1+7%)^9
FV=$ 1,838.46
Fourth option:
FV=$1000*(1+8%)^9
FV=$2000
Last option:
FV=$1000*(1+6%)^10
FV=$ 1,790.85
Answer:
Since Interest Rate and Period is not given; we would assume the spring term begins in 4 months and
Explanation:
First we will require to use the compound interest formula.
It is not mentioned the compounding period in the question. However, many of the bank accounts today offer monthly compounding, and this will be used as the basis.
i=interest rate=7.62% p.a => 7.62/12=0.635% per month
FV=PV(1+i)^n
FV=future value = 2200
PV=present value, to be found
i=interest rate per compounding period (month)=0.00635
n=number of periods=4
2200=PV(1+0.00635)^4
PV=2200/(1.00635^4)
PV=$2144.99
In case interest is not compounded, we could apply the simple interest formula:
FV=PV(1+ni)
PV=2200/(1+4*0.00635)
PV=$2145.504
