Answer:
Coupon rate is 7.41%
Explanation:
Using the price formula , the yield to maturity can be calculated first of all:
Bond price=coupon interest /yield to maturity
Bond price is $1080
coupon interest is 8%*$1000=$80
$1080=$80/yield to maturity
$1080*yield to maturity=$80
yield to maturity=$80/$1080
=7.41%
However if the price of the bond becomes the par value, the coupon rate can be calculated thus:
$1000=coupon payment/7.41%
coupon payment =$1000*7.41%
coupon payment=$74.1
coupon rate=$74.1/100=7.41%
Proportional tax is what we call the tax that is set
to be fixed, regardless of what an individual’s taxable base amount is. An example
of such a tax is sales tax, which remains the same for all income levels.
Answer:
An organization of workers that negotiates with employers, as a group, over wages and working conditions.
Explanation:
Answer:
Revenues are Credited, Expenses are Debited and the difference of Revenue and Expenses is credited in the Retained Earnings.
Explanation:
The revenue and retained earnings account are credit in nature and expenses are debit in nature.
This can be Explained from the following equation:
Closing Equity = Opening Equity + (Revenue - Expenses)
Closing Equity - Opening Equity = (Revenue - Expenses)
Earnings Retained by the Company = (Revenue - Expenses)
So the difference of the revenues and expenses goes to retained earnings. If the answer of the difference is positive then the retained earnings are credited otherwise it is credited. So as I said that revenues are credit in nature so if their is profit (credit is in access of debit or in other words revenues are in excess of expenses) then the retained earnings will be credited and if their is a loss then the retained earnings account will be debited.
It will take an approximate of 52 years to triple the initial investment.
The formula for Future value is <em>A = Pe^(rt)</em>
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<u>Given Information</u>
Triple amount
Rate = 2.1%
Therefore, it will take an approximate of 52 years to triple the initial investment.
See similar solution here
<em>brainly.com/question/19649471</em>
