Answer:
Let's assume that "X" be the number of employees in 2000.
∵ it's given :
From 2000 to 2003: the number of employees increased by a factor of 1/4
From 2003 to 2006: the number of employees decreased by a factor of 1/3
∴ We can equate the following details:
X×(increase in employee)×(decrease in employee) = 100
X×(
)×(
) = 100
X×(
)×(
) = 100
X×(
) = 100
X = 100×(
)
<em>X = 120 </em>
<u><em>Therefore, the correct option is (b)</em></u>
Answer:
Strategy she should use is "Maximize Clicks"
Explanation:
Jasmine should use Maximize clicks automated bidding strategy as to drive her clients to her website so that maximum people can visit her website in a set budget and choose her clothing products.
<span>A branding strategy in which a firm uses a different brand for each of its products is called individual branding. With the use of this strategy, products from the same company are given a unique identity and name. This is especially useful when companies offer a wide range of products that cater different price markets. </span>
The white house is in the middle. Good riddle!
Answer:
a) $2000
b) $1,886.7925
C) $2,036.7925
Explanation:
First, the question states to determine the expected claim cost per policy
Expected Claim Cost represents the fund required to be paid by an insurer for a particular contract or a group of contracts as the case maybe. This is usually based on the policy taken.
A) Expected Claim Cost per policy
= (Policy Loss Value A x its probability) + (Policy Loss Value B x its probability) + (Policy Loss Value C x its probability)+(Policy Loss Value D x its probability)+ (Policy Loss Value E x its probability)
= ( (100000 x 0.005 )+ (60000 x 0.010) + (20000 x 0.02) + (10000 x 0.05) + 0 = $2000
Part B: discounted expected claim cost per policy
Since, the sum of $2000 is expected to be paid by the insurer by the end of the year, the interest to be earned based on the rate (discounting used)
=$2,000 ÷ (1 + 0.06)
= $1,886.7925
Part C:: Determine the Fair Premium
Fair Premium is calculated as follows
The discounted policy claim cost + the Processing Cost per application + The fair profit loading
= $1,886.7925+ $100+50 = $2,036.7925
