Answer:
Disposible income.
Marginal propensity to consume.
Disposible income, marginal propensity to consume.
The consumption will increase by $800
Explanation:
The consumption function shows the relationship between consumption spending and disposible income.
The slope of the consumption function is the marginal propensity to consume.
Changes in consumption can be predicted by multiplying the change in disposible income by the marginal propensity to consume.
Given: MPC = 0.80
Disposible income increases by $1,000
consumption increase = 0.80*$1000
= $800
Therefore, The consumption will increase by $800.
Answer:
16.59%
Explanation:
We are given the present value of the bonds, their future value and the time, we need to calculate the rate:
FV = PV (1 + rate)ⁿ
- FV = 100,000
- PV = 999.38
- n = 30
100,000 = 999.38 (1 + rate)³⁰
(1 + rate)³⁰ = 100,000 / 999.38 = 100.062
1 + rate = ³⁰√100.062 = 1.1659
rate = 1.1659 - 1 = 0.1659 or 16.59%
The answer is diminish economic growth.
- The lack of property rights will produce difficulties in the daily lives of the people, and they will not be rectified unless the government intervenes with some property rights, because everyone would grab the property with power because the property rights are not there to claim the rights.
- Negative growth is defined as a drop in a company's revenues or earnings, or a drop in an economy's GDP in any quarter. Negative growth is characterized by declining wage growth and a decline of the money supply, and economists consider negative growth as a precursor to a future recession or depression.
- Economists usually believe that four variables drive economic development and growth: human resources, physical capital, natural resources, and technology.
Thus this is the meaning of diminish economic growth.
To learn more about economic growth, refer: brainly.com/question/18964806
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Answer:
There is a positive linear relationship between the frequency of advertising and the sales of the advertised product.
Explanation:
A linear relationship is stablished between 2 quantitative variables that have constant proportionality. In this case, the variables are directly proportional to eachother as they move in the same direction. In addition, they are both increasing. So, we can conclude these variables have a positive linear relationship.
