I believe it’s b..... hope this helps pls tell me if I’m wrong! <3
Exactly, when someone buys an insurance policy that person is making sure that whatever happens to him/her, there is the policy to compensate for something that will be lost. He/she is transferring the risk away and pass it on to the insurance company for safekeeping.
Answer:
$99.09
Explanation:
Calculation for What is Tricki's expected price when it begins trading ex-rights
Using this formula
Expected price=Stock rights-on- [ (Stock rights-on-Subscription price)÷(10 rights+ One share)]
Let plug in the formula
Expected price=$100-[($100-$90)÷(10+1)]
Expected price=$100-($10÷11)
Expected price=$100-$0.91
Expected price=$99.09
Therefore Tricki's expected price when it begins trading ex-rights will be $99.09
She will save about $267.27 ($2160.24 - $1892.97) in interest over the course of a year if she transfers her balance to a credit card with an apr of 10.8%, compounded monthly. This problem can be solved using the compounding interest formula which stated as A = P*(1+i)^n. A is the amount affected by the compounding interest, i is the interest rate, and n is the period of time. You must find the amount using the 24.2% and 10.8% compounding interest and find the difference between them.
Answer:
Explanation:
Step 1. Given information.
- City of 200 people
- 100 rich, 100 poor.
Step 2. Formulas needed to solve the exercise.
- P(poor) = 0.9x^2
- P(rich)= 35x-0.1x^2
Step 3. Calculation and step 4. Solution.
P(poor) = p (rich)
0.9x2 = 35x - 0.1x2
1x2 = 35x
x = 35
x is the percentage of rich above 50%, thus there are 35% rich people above 50%.
P (poor) = 1102.5
P (rich) = 1102.5
The equilibrium premium is $1,102.5
