Answer:
This is an example of mass customization
Explanation:
Mass customization is a business concept that involves mass manufacturing products that meet individual consumer wants and needs. It combines flexibility and personalization of unique made products with the low unit costs associated with mass production. It is sensitive to customer preferences with standardisation of processes, and the customer satisfaction that comes with owning a custom product.
Custom Foot offers a basic package for their boots and shoes, and then offer customers a variety of features they can add or subtract. With this, they can provide alternatives for modifying a product without the costs associated with making a 100 percent unique product.
Answer:
a) 46.7, 80 b) 20, 60 c) yes
Explanation:
a) % utilization= utilization/design capacity × 100
= 7/15 × 100
= 46.7%
% efficiency= efficiency/design capacity × 100
= 12/15 × 100
=80%
b) Utilization= 2/10 × 100 = 20%
Efficiency= 6/10 × 100= 60%
c) A system with higher efficiency ratios will always have higher utilization as these systems will have lesses number of failures
Answer:
a. $3.5 per share
b. $1.49 per share
c. $38.38 per share
d. 1.93 times
Explanation:
The computation is shown below:
a. Earning per share = (Net income) ÷ (Number of shares)
where,
Net income = Additions to retained earnings + cash dividends
= $261,000 + $194,000
= $455,000
So, the earning per share equal to
= $455,000 ÷ 130,000 shares
= $3.5 per share
b. Dividend per share = (Total dividend) ÷ (number of shares)
= ($194,000) ÷ (130,000 shares)
= $1.49 per share
c. Book value per share = (Total equity) ÷ (number of shares)
= ($4,990,000) ÷ (130,000 shares)
= $38.38 per share
d. Market to book ratio = (Market price per share) ÷ (book value per share)
= $74 ÷ $38.38
= 1.93 times
Answer:
Instructions are listed below
Explanation:
Giving the following information:
At the end of each year, she invests the accumulated savings ($1,825) in a brokerage account with an expected annual return of 8%. She will invest for 45 years.
A) We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {1825[(1.08^45)-1]}/0.08= $705,372.75
B) n= 25
FV= {1825[(1.08^25)-1]}/0.08= $133,418.34
C) FV= 705,372.75 A=?
We need to isolate A:
A= (FV*i)/{[(1+i)^n]-1}
A=(705,372.75*0.08)/[(1.08^25)-1]
A= $9,648.64