Yes. Once someone is in a difficult financial situation, they may have to give up some wants and desires in place of things they need. If money is tight, they should rather use what money they have to pay pills and buy food, and not purchase items they want like toys or videogames. When faced with a bad financial situation, an individual is forced to separate what they believe is a want and a need, and choose between the two.
Answer:
Risk free rate(Rf) = 1.5%
Market return(Rm) = 8%
Beta(β) = 0.8
ER(P) = Rf + β(Rm – Rf)
ER(P) = 1.5 + 0.8(8-1.5)
ER(P) = 1.5 + 0.8(6.5)
ER(P) = 1.5 + 5.2
ER(P) = 6.7%
Alpha = Annual average return - ER(P)
= 7.2% - 6.7%
= 0.5%
Explanation:
In this case, we will calculate the expected return on the stock based on CAPM. Thereafter, we will calculate alpha by deducting the expected return from annual average return.
It would depend on the topic
Some options:
-Bar graph
-Line graph
-Pie chart
-Area chart
-Scatter chart
-Histogram
-Map
-Funnel chart
Hindsight is a wonderful thing in any business, or in life in general. We could make the best business decisions and maximise earnings if we had access to a crystal ball that could tell us exactly how many people would buy our goods.
<h3>
What Is Cost-Volume-Profit (CVP) Analysis?</h3>
An approach to determining how changes in variable and fixed expenses impact a company's profit is through cost-volume-profit (CVP) analysis.
Companies can utilise CVP to determine how many units they must sell to attain a specific minimum profit margin or break even (pay all expenditures).
CVP analysis makes a number of presumptions, among them the constancy of the sales price, fixed costs, and variable costs per unit.
Learn more about Cost-Volume-Profit refer:
brainly.com/question/26711135
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Answer:
Katie Kwasi's Utility Function
The units of x1 that she will consume after the change in income is:
= 40 units of x1
Explanation:
a) Data and Calculations:
Katie Kwasi’s utility function, U(x1, x2) = 2(ln x1) + x2
Current consumption = 10 units of x1 and 15 units of x2
When her income doubles, with prices staying constant, Katie will consume:
= 2(2 * 10 of x1) + 15 of x2
= 40 units of x1 + 15 units of x2
Therefore, she will consume 40 units of x1 and 15 units of x2
b) The above function expresses mathematically Katie's utility to be a function of the units of x1 and x2 that she can consume, given her income constraint. If her income doubles, Katie will consume double units of x1 and the same units of x2 as she was consuming before the change in income.
