Answer:
The correct answer is C. loyalty.
Explanation:
The segmentation on basis of customer loyalty is done on following grounds
• The most valuable market, channel, product and customer segments
• Key decision makers and influencers
• Critical needs and wants for each segment
• Future needs
• Measures of customer satisfaction and loyalty
• Brand and competitive equity benchmarking
• Value proposition alternatives for each segment
• A trade-off analysis for features vs. price
Answer:
704076 $
Explanation:
Exact statement of the question is:
<em>May 3, 2007, Leven Corp. negotiated a short-term loan of $685,000. The loan is due October 1, 2007, and carries a 6.86% interest rate. Use ordinary interest to calculate the interest. What is the total amount Leven would pay on the maturity date? (Round your answer to 2 decimal places. Omit the "$" sign in your response.)</em>
Solution:
Fro 3rd May to October 1st. 2017 there are 151 days
But 365 days = 1 year
==> 151 days = 151× 1/365 =0.414 years
But we use 1 year as one term
==> 1year = 1T
==> T = 0.414
R= 6.86
P= 685000
A=?
We use formula for the term:
A= P
Where A= ammount at the end of term
P= Loan amount
R= Rate of interest
T= No. of terms
Putting values in this formula;
==> A= 685000×
==> A= 685000 × 1.02784938489=704076 $
Answer:
0.88 year and 1 year
Explanation:
The computation of the payback period for Payback period for Project A and Project B is shown below:
Payback period = Initial investment ÷ Net cash flow
For Project A
Initial investment = $22,000
Year 1 = $25,000
Since the initial investment is less than the annual cash flows so the payback period is
= 0 years + ($22,000 ÷ $25,000)
= 0.88 years
For Project B
Initial investment = $22,000
Year 1 = $22,000
So, the payback period is
= $22,000 ÷ $22,000
= 1 year
Answer and Explanation:
A. NMFS will choose policy A (regulation). If NMFS chooses policy A, fisher will choose to pay the fine. If NMFS chooses policy B, fisher will choose to adjust his fishing behavior.
The probability that the buyer of one ticket will win the lottery that is worth $10 million will be determined or calculated by dividing the number of tickets that a person has by the total number of tickets which were sold at a certain period. When this statement is translated to mathematical expression,
P = x / S
where P is the probability, x is the number of ticket bought by the winner (this number is already given to be 1), and S is the number of the sample (this is given to be 175175 million. Substituting the known values,
P = 1 / 175175 million
<em>ANSWER: 5.71 x 10^-12</em>
