Answer:
A parliamentary system or parliamentary democracy is a system of democratic governance of a state (or subordinate entity) where the executive derives its democratic legitimacy from its ability to command the support ("confidence") of the legislature, typically a parliament, to which it is accountable.
Explanation:
I took the test
<u>Answer</u> is D. remain at $30,000.
<u>Explanation:</u>
Rick's Internet Corporation balance in retained earnings = $30,000
Appropriated earning for future business expansion = $15,000
This appropriated earning set for future use will have no effect on the total retained earnings, because for appropriate retained earnings, the entry is to debit the retained earnings account.
Also, it would be board's decision if they want to use the money from the retained earnings or add more capital to it.
Answer:
a. 7,000 years
b. 2,333 years
c. 875 years
Explanation:
Based on rule of 70, we can have the following formula to do the calculation:
Number of years to double = 70 ÷ Interest rate per year .................... (1)
We can now calculate as follows:
a. A savings account earning 1% interest per year.
Number of years to double = 70 ÷ 1% = 7,000 years
b. A U.S. Treasury bond mutual fund earning 3% interest per year.
Number of years to double = 70 ÷ 3% = 2,333 years
c. A stock market mutual fund earning 8% interest per year.
Number of years to double = 70 ÷ 8% = 875 years
Note:
It can be observed that the higher the interest rate, the lower the number of years it will take the investment to double.
Answer: 28.57%
Explanation:
Average return given the variables will be;
Average rate of return = 
Average rate of return = 1,000,000/3,500,000
Average rate of return = 28.57%
Answer:
Price of the bond is $940.
Explanation:
Price of bond is the present value of future cash flows. This Includes the present value of coupon payment and cash flow on maturity of the bond.
As per Given Data
As the payment are made semiannually, so all value are calculated on semiannual basis.
Coupon payment = 1000 x 11% = $110 annually = $55 semiannually
Number of Payments = n = 11 years x 2 = 22 periods
Yield to maturity = 12% annually = 6% semiannually
To calculate Price of the bond use following formula of Present value of annuity.
Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Price of the Bond =$55 x [ ( 1 - ( 1 + 6% )^-22 ) / 6% ] + [ $1,000 / ( 1 + 6% )^22 ]
Price of the Bond = $55 x [ ( 1 - ( 1.06 )^-22 ) / 0.06 ] + [ $1,000 / ( 1.06 )^22 ]
Price of the Bond = $662.29 + $277.5
Price of the Bond = $939.79 = $940
