Answer:
$1,079 billion
Explanation:
Calculation to determine what Gross domestic product is
Using this formula
Gross domestic product = Personal Consumption Expenditures + Gross Private Domestic Investment + Government Purchases + Net exports
Let plug in the formula
Gross domestic product = $475 + $300 + $315 + ($249 - $260)
Gross domestic product =$475 + $300 + $315 + +$11
Gross domestic product = $1,079 billion
Therefore Gross domestic product is $1,079 billion
Answer:
25th house's Marginal cost is $250,000.
Explanation:
Given:
Total cost of 24 houses = $4,800,000
Total cost of 25 houses = $5,050,000
Marginal cost = ?
Computation of marginal cost:
Marginal cost = Change in total cost
Marginal cost = Total cost of 25 houses - Total cost of 24 houses
Marginal cost = $5,050,000 - $4,800,000
Marginal cost = $250,000
So, we say that 25th house's marginal cost will be $250,000 .
Answer:
$607
Explanation:
Data provided in the question:
Date of closing of sales transaction = April 15
Expected tax for the year = $2,110
Number of days in an year = 365
Now,
Per day tax = [ Expected tax for the year ] ÷ [ 365 ]
= $2,110 ÷ 365
= $5.781 per day
Time period from January 1 to April 15 in days = 105 days
Therefore,
The seller's share of the tax bill
= Per day tax × Time period from January 1 to April 15 in days
= $5.781 × 105
= $606.98 ≈ $607
The current value of a zero-coupon bond is $481.658412.
<h3>
What is a zero-coupon bond?</h3>
- A zero coupon bond (also known as a discount bond or deep discount bond) is one in which the face value is repaid at maturity.
- That definition assumes that money has a positive time value.
- It does not make periodic interest payments or has so-called coupons, hence the term zero coupon bond.
- When the bond matures, the investor receives the par (or face) value.
- Zero-coupon bonds include US Treasury bills, US savings bonds, long-term zero-coupon bonds, and any type of coupon bond that has had its coupons removed.
- The terms zero coupon and deep discount bonds are used interchangeably.
To find the current value of a zero-coupon bond:
First, divide 11 percent by 100 to get 0.11.
Second, add 1 to 0.11 to get 1.11.
Third, raise 1.11 to the seventh power to get 2.07616015.
Divide the face value of $1,000 by 1.2653 to find that the price to pay for the zero-coupon bond is $481.658412.
- $1,000/1.2653 = $481.658412
Therefore, the current value of a zero-coupon bond is $481.658412.
Know more about zero-coupon bonds here:
brainly.com/question/19052418
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