Answer:
This question is business question so I will answer it from business perspective. The least that I can do is offer her a one year package with an advance of $50. The monthly installment along with the interest that she will pay would be:
Monthly Installment including interest = (Amount Due/12months) + (Outstanding Amount * Interest Rate) ....Eq1
So I assume the interest rate is 5% and as we know the outstanding amount is $150.
By putting the values, we have:
Monthly Installment including interest = ($150/12months) + ($150 * 5%)
= $12.5 + $7.5 = $21 per month
Now the outstanding amount for the second month = $150 - $12.5 = $137.5
Now we will use this new outstanding amount to calculate the monthly installments including the interest by putting the values in the equation 1. Similarly for the next coming months the installments would be calculated.
<h2>Answer:</h2><h3>To me i think that the answer is e) ad analysis </h3><h2>Explanation:</h2><h3>she was going around and survey a sample group of people. Then she suggested to her company about they develop a customizable travel application.</h3>
Answer:
-7.05% per annum
Explanation
Years of investment in painting 1989 to 1995= 6yrs
Expected loss in investment 3.2m- 2.2 m= 1.32
Net loss per annum 1.32/6= 0.22
Annual net loss return=0.22/3.12*100
=7.05%
Answer:
-0.10
Explanation:
To calculate this, we us the formula for calculating elasticity of demand (E) relevant for the demand equation as follow:
E = (P / Q) * (dQ / dP) .............................. (1)
Where,
Q = 30
P = 90
E = -0.3
dQ / dP = b = ?
We then substitute all the value into equation (1) and have:
-0.3 = (90 / 30) * b
-0.3 = 3 * b
b = -0.3 /3
b = -0.10
Therefore, appropriate value for the price coefficient (b) in a linear demand function Q is -0.10.
NB:
Although this not part of the question, but note that how the linear demand function will look can be obtained by first solving for the constant term (a) as follows:
Q = a - 0.10P
Substituting for Q and P, we can solve for a as follows:
30 = a – (0.1 * 90)
30 = a – 9
a = 30 + 9 = 39
Therefore, the linear demand equation can be stated as follows:
Q = 39 – 0.1P
Answer:A. Bereaucracy
Explanation: Max Weber is a German Sociologists known for his work on the BEREAUCRACY THEORY, where he states that Bereaucracy is the most effective and efficient way of handling large tasks in Organisations to eliminate Favouritism and ensure that Government tasks are systematically conducted.
Ritzer is an American Sociologist who pointed that Max Weber view Bereaucracy as the most efficient structure for dealing with large numbers of formalized tasks and paperwork.
