Answer:
inward shift in the supply curve.
Explanation:
= I = S + (T-G). shift in the supply curve.
A research study that produces a correlation coefficient of -0.90 indicates <u>B.a strong negative</u> relationship between variables.
Explanation:
- Statistics divide in descriptive,predictive, inferences.
- Descriptive statistics is to describe the data.
- Predictive is to expect the future.
- Inference is to find the sample of conclusion or reasoning.
- In order to find a predictive model, 1st we need to apply.
- Association rule, One variable in relationship with other.
- Strong positive Correlation,No correlation, weak correlation, negative,
- weak negative correlation.
- 1.00 is strong correlation and -1.00 is negative correlation.
- Negative correlation means as y axis is increasing x axis is decreasing.
- Scatter plot is the best example to give positive or negative correlation.
- It is easier to create a trend line also.
B) Experimental Exercises
Answer:
$4,400,000
Explanation:
A balance sheet is a statement showing the financial position of a business as at a particular date. At all time the Asset of a business must be equal Liabilities + Owners' Equity. i.e Assets = Liabilities + Owners' Equity.
In the case of Hotela's balance sheet
Asset= $ 6,400,000
Equity = $2,000,000
Liabilities = ?
Going by the accounting equation Assets = Liabilities + Owners' Equity.
To calculate liabilities the formula below will be used
Liabilities = Asset - Owners' equity
Therefore Liabilities = $6, 400,000 - $2,000,000 = 4,400,000
Hence the answer is 4,400,000
By examining the signs of the eigenvalues of the linearization of the equilibria's equations, equilibria can be categorized. In other words, the equilibria may be classified by evaluating the Jacobian matrix at each of the system's equilibrium points and then determining the resulting eigenvalues.
Then, by locating the eigenvector(s) associated with each eigenvalue, the behaviour of the system in the vicinity of each equilibrium point can be qualitatively (or even statistically, in some cases) identified. If none of the eigenvalues at an equilibrium point have zero real component, the equilibrium is hyperbolic.
The point is stable if all of the eigenvalues have negative real portions. The point is unstable if at least one has a positive real part.
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