Answer:
for this problem the answer would be A. 3.08
Explanation:
Add the expenses and freight (3,500+1,750)
Subtract that from 43,500 (43,500-5250 which equals 38,250). Divide 38,250 by 12,400.
38,250÷12,400=3.08
Answer:
c. 6
Explanation:
The maximun profit is determined by the point where the Marginal Revenue (MR) is equal to the Marginas Cost (MC).
Solving for person of type 2 and considering Z=1.
The marginal cost equation:
MC = 2 + 4z
MC = 2 + 4(1)
MC = 6
The demand equation:
P2 = 24 - 2Q2 + 6z
P2= 24 - 2Q2 + 6
P2= 30 - 2Q2
To calculate the Marginal Revenue, we calculate, at first, the total profit:
Total profit=P*Q2
TP=(30-2Q2)*Q2
TP=30Q2 - 2Q2^2
Taking the derivative of the total profit, we obtain the Marginal Revenue
MR = 30 - 4Q2
Finally, set the MR and MC, and solve for Q2
30 - 4Q2 = 6
24 = 4Q2
<h2>
Q2 = 6</h2>
- <span>By applying theories of psychology, we </span>can<span> better understand ... a type of </span>hierarchy<span>, where when one psychological </span>need<span> is mastered, we </span>can<span> obtain the next level. ... By </span>appealing<span> to a consumer's primal </span>needs<span>, we encourage them to ... our </span>customers<span> satisfies the love and belonging psychological </span>need<span>.</span>
Answer: $2550
Explanation:
Note that the probabilities of total loss and 50% damage were tripled and the probability of no fire has therefore changed to:
1 - 0006 - 0.024 = 0.97.
The company wants to keep same annual gain from the policy ($750), and the question now is, what would the new premium (N) be which will satisfy this? To get this, we need to solve the equation for:
N:750 = (N - 100,000)(0.006) + (N - 50,000)(0.024) + N(0.97)
Thus, 750 = N - 600 - 1,200, or N - 1,800. Therefore,N= 750+1,800= 2,550.
To account for the added risk which the insurance company is taking by continuing insuring the customer, the premium changes from $1,350 to $2550
<span>From 1997 through 2006 the price of the average American home increased by nearly 125%. In the same time period this meant the home price ranged from 2.9-3.1 times the average household income. This led to fast and loose lending which include adjustable rate mortgages. This meant that once the economy crashed, up to 9 million homes were foreclosed on in one year, the average year normally sees roughly 1 million homes in foreclosure. In total, that represented $450 billion in losses from the banks.</span>