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Flura [38]
2 years ago
9

Describe a problem you face in your everyday life or at work. How might you use hypothesis testing to find a solution or improve

ment to that problem? Would you conduct a one-sample or two-sample test? What would be your null and alternative hypotheses?
Business
1 answer:
ololo11 [35]2 years ago
6 0

Answer:

The common problem i encounter mostly is the statistical modelling problem.

In this scenario we choose best combination of independent variables for the hypothesis testing. the independent variable shows the significant effect on dependent variable so we keep it in modelling.

My null hypothesis would be that there is no significant effect of independent variable on dependent variable.  for my alternative hypothesis there exist is significant effect of independent variable on dependent variable.

Explanation:

The common problem I face daily is the statistical modelling problem which is the selection of relevant independent variable for prediction modelling.

In this example to select the best combination of independent variables we use hypothesis testing. if the independent variable has significant effect on dependent variable then the independent variable shows the significant effect on dependent variable so we keep it in modelling. In this way the model gets improved.

Since there are always two variables or two categories. hence it has a two sample test.

The Hypothesis can be shown below:

Null hypothesis:

H0: There is no significant effect of independent variable on dependent variable.

Alternative hypothesis:

Ha: There is significant effect of independent variable on dependent variable.

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Option A is correct one.

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When the price of a bar of chocolate is $1.00, the quantity demanded is 100,000 bars. When the price rises to $1.50, the quantit
Bas_tet [7]

Answer:

a. -1.25

b. -1.25

Explanation:

Price elasticity is used to measure the change in demand as a result of a change in price.

Formula is;

= % change in Quantity/ % change in Price

a. Suppose the price increases from $1.00 to $1.50. The price elasticity of demand is:

% change in Quantity using the midpoint formula;

=\frac{Q2 - Q1}{\frac{Q1 + Q2}{2} } \\\\= \frac{60,000 - 100,000}{\frac{100,000 + 60,000}{2}} \\\\= -0.5

% Change in Price using midpoint formula

=\frac{P2 - P1}{\frac{P1 + P2}{2} } \\\\= \frac{1.5 - 1.00}{\frac{1.00 + 1.50}{2} } \\\\= 0.4

= -0.5/0.4

= -1.25

b. Suppose the price decreases from $1.50 to $1.00. The price elasticity of demand is:

% change in Quantity using the midpoint formula;

=\frac{Q2 - Q1}{\frac{Q1 + Q2}{2} } \\\\= \frac{100,000 - 60,000}{\frac{100,000 + 60,000}{2}} \\\\= 0.5

% Change in Price using midpoint formula

=\frac{P2 - P1}{\frac{P1 + P2}{2} } \\\\= \frac{1.00 - 1.50}{\frac{1.00 + 1.50}{2} } \\\\= -0.4

= 0.5/-0.4

= -1.25

7 0
2 years ago
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