Answer:
0.5
Explanation:
marginal propensity to consume Can be regarded as the increase in pay that is been consumer experience on the purchasing of products which is just a part at aggregate. Instead of consumer to save
We are told that income rises from $46,000 to $48,000.
The difference= $48,000-$46,000= $2000
✓consumption spending rises from $38,00 to $39,500
The difference= $39,500-$38,00= $1000
Then the marginal propensity to consume can calculated as ratio of the difference in consumption spending to income rise
=1000/2000=0.5
Therefore, the MPC is 0.5
That mean good things will happen to you...( I think)
The newest version of a product like Crutchfield headphones is likely to use price skimming, while the new version of Monster Energy is likely to use penetration pricing
<h3>What is
price skimming?</h3>
Price skimming is a pricing strategy that a company can use when launching a new product or service.
Electronic products, such as the Apple iPhone, frequently use a price-cutting strategy during the initial launch period. Then, after competitors launch competing products, such as the Samsung Galaxy, the price of the product drops to maintain the product's competitive advantage.
The pricing strategy will be influenced by the stage of the product's life cycle. The process of charging a relatively high price for a product is referred to as price skimming. Skimming is commonly used when a product is new to the market (in its introduction or growth phase) and has few competitors.
To know more about price skimming follow the link:
brainly.com/question/15371394
#SPJ4
Answer:
A.) ALPHA
Portfolio A = 8.5%
Portflio B = 13.5%
B.) Sharpe measure
Portfolio A = 0.1519
Portflio B = 0.1479
Explanation:
T- bill rate (Rf) =5%
S&P 500 index ( Rm) = 10%
Portfolio A;
Expected rate of return = 9.1%
Beta (B) = 0.7
Standard deviation (s) = 27%
Portfolio B;
Expected rate of return = 12.1%
Beta (B) = 1.7
Standard deviation = 48%
Required rate of return for both portfolios;
Rf + B × (Rm - Rf)
Portfolio A :
5% + 0.7 ×(10% - 5%) = 5% + 0.7 × (5%)
5% + 3.5% = 8.5%
Portfolio B :
5% + 1.7 ×(10% - 5%) = 5% + 1.7 × (5%)
5% + 8.5% = 13.5%
A) Alpha(A) of Portfolio A and B ;
A = Expected return - Required return
Alpha of portfolio A :
9.1% - 8.5% = 0.6%
Alpha of Portfolio B:
12.1% - 13.5% = - 1.4%
B.) Sharpe measure for portfolio A and B;
Sharpe ratio = (Expected rate of return - Rf) / s
Portfolio A = (9.1% - 5%)/27% = 0.1519
Portfolio B = (12.1% - 5%)/48% = 0.1479
I will choose Portfolio A
