Answer:
a) $34 billion.
Explanation:
Total Expenditure=Y=C+I+G+NX
= 20+2+7+5
= 34
Answer:
0.875
Explanation:
The income elasticity of demand measures the responsiveness of quantity demanded to changes in income.
Income elasticity of demand = percentage change in quantity demanded / percentage change in income
14% / 16% = 0.875
Demand is inelastic because the coefficient of elasticity is less than one.
I hope my answer helps you
Answer: Descriptive statistics uses the data to provide descriptions of the population, either through numerical calculations or graphs or tables. Inferential statistics makes inferences and predictions about a population based on a sample of data taken from the population in question.
Explanation: Scottsdale, AZ $167 0.973 12.43%
Washington, DC $436 0.990 2.88%
San Francisco $636 1.026 6.55%
as Vegas, NV $74 1.000 19.45%
Nashville, TN $106 0.973 18.09%
They are all Inferential study
Answer: Derivative security
Explanation:
Derivative security is referred to as the security that provides a payoff which depends on the values of other assets.
A derivative security is referred to as the financial instrument whereby the value depends on the value of another asset. There are different types of derivatives such as options, swaps, futures, and forwards. Example of derivative security is convertible bond.
First, you have to calculate the amount of tuition when the student reaches age 18. Do this by multiplying $11,000 by 1.07 each year from age 12 until it reaches age 18. Thus, 7 times.
At age 18: 16,508
At age 19: 17,664
At age 20: 18,900
At age 21: 20,223
Then, we use this formula:
A = F { i/{[(1+i)^n] - 1}}
where A is the monthly deposit each year, F is the half amount of the tuition each year illustrated in the first part of this solution, n is the number of years lapsed.
At age 18:
A = (16508/2) { 0.04/{[(1+0.04)^6] - 1}} = $1,244.389 deposit for the 1st year
Ate age 19
A = (17664/2) { 0.04/{[(1+0.04)^7] = $1,118 deposit for the 2nd year
At age 20:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $1,025 deposit for the 3rd year
At age 21:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $955 deposit for the 4th year
