Dupe's present age = 14 years
Olu's present age = 11 years
Explanation:
- Let Dupe's age be x. Let Olu's age be y. Since their ages add up to 25 years, x + y = 25
- Eight years ago Dupe's age was double that of Olu's age. Solving by simultaneous equations. Four methods are Elimination Method, Graphical Method, Substitution Method, and Matrix Method. Let us try out Elimination method for solving a pair of simultaneous linear equations that reduces one equation to one that has only a single variable. Once this has been done, the solution is the same as that for when one line was vertical or parallel.
- Therefore, eight years ago, Dupe's age was 6 and Olu's age was 3 so that x=2y becomes, 6=2*3. Eight years hence, x=6+8=14 and y=3+8=11. That makes, x or Dupe's age as 14 years and y or Olu's age as 11 years.
In case collected cash from a customer is for services that will be performed in the next accounting period the cash flow from operating activities will increase.
The cash flow from operating activities will increase cash flow in the period of receipt itself as it will result in an increase in the cash balance of the organization In case collected cash from a customer is for services that will be performed in the next accounting period.
If the balance of an asset will increase, cash float from operations will be lower. If the stability of an asset decreases, cash flow from operations will boom. If the balance of liability will increase, cash flows with the flow from operations will grow. If the balance of a liability decreases, cash flows with the flow from operations will decrease.
An accounting period, in bookkeeping, is the length with reference to which control accounts and economic statements are organized. In management accounting, the accounting length varies extensively and is decided with the aid of management. monthly accounting durations are common.
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Answer:
3 years
Explanation:
The computation of the time period is shown below
Present value of annuity = Annuity × [1 - (1 + interest rate)^-time period] ÷ rate
$2,000 = $734.42 × [1 - (1.05)^-n] ÷ 0.05
$2,000 = $14,688.4 × [1-(1.05)^-n]
1-(1.05)^-n = ($2000 ÷ $14,688.4)
(1.05)^-n = 1 - ($2000 ÷ $14,688.4)
( 1 ÷ 1.05)^n = 0.86383813
Now take the log to the both sides
n × log(1 ÷ 1.05) = log0.86383813
n = log0.86383813 ÷ log (1 ÷ 1.05)
= 3 years
The current market price of the bond is 103% of their par value
What percentage is the bond price compared to its par value?
The market bond convention is to quote the price at which the bond can be bought or sold in the market as a percentage of its par value.
The simple approach is to add a percentage sign to any bond price you are given, which means that 97 price means the bond price is 97% of par value.
In the same vein, 103 price means the quoted price of the bond is 103% of the par value of the bond/
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Explanation:
c. a downward sloping demand curve.
