Present value annuity will be given by:
PVA=P[1-(1+r)^-n]/r
where:
PVA=present value annuity
P=periodic paymeny
r=rate per period
n=number of periods
substituting the value we get
PVA=60*[1-{1/(0.09/52)]^20})/(0.09/52)]
this will give us:
$28,927.38
Answer:
1. An Australian company buys steel from a US Firm
Account: Current Account
Direction of Flow: Payment to foreigners
2. The federal reserve buys $252 billion worth euros
Account: Financial Account
Direction of Flow: Payment to foreigner
3. Profit earned by a US based mining company operating in Mexico
Account: Current account
Direction of Flow: Payment from foreigners
4. An English company buy a US confectionary manufacturer
Account: Financial Account
Direction of Flow: Payment from Foreigners
She could exercise. Since she is sitting at a desk all day, going on runs on lunch break or when she wakes up could really help promote a healthy lifestyle.
I hope this helped!
Answer and Explanation:
The computation is shown below;
Given that,
Principal = P = $2000
As we know that
Future value (FV) = P × (1 + R)^n
here,
R = Rate of interest,
N = no of years
Now
A) N = 5, R = 5% = 0.05
FV = $2,000 × (1.05)^5
= $2,553
The Interest earned is
= $2,553 - $2,000
= $553
B) N = 10, R = 5% = 0.05
FV = $2,000 × (1.05)^10
= $3,258
The Interest earned is
= $3,258 - $2,000
= $1,258
C) N = 5, R = 10% = 0.10
FV = $2,000 × (1.10)^5
= $3,221
D) Option A
As in the part B the time period is 10 years as compared with the part A i.e. 5 years having the interest rate same
Also the cumulative interest would be greather than double as compared with part A
Answer:
Ending inventory value= $9,127
Explanation:
Giving the following information:
January: 17 units at $127
February: 27 units at $137
May: 22 units at $147
September: 19 units at $157
November: 17 units at $167
<u>Using the specific identification method, we need to multiply each unit for its specific cost.</u>
<u></u>
Ending inventory:
January= 9*127= 1,143
February= 11*137= 1,507
May= 13*147= 1,911
September= 11*157= 1,727
November= 17*167= 2,839
Ending inventory value= $9,127