I belive this is Undervaluing asserts.
hope this helps!
1. How much interest would you pay on a loan of $1,230 for 15 months at 15 percent APR if the interest is 18.75 per $100?
The chart probably refers to interest per $100 of loan. So, the interest for a $1,230 loan would be (1230/100) * 18.75 = 230.625 ~ 230.63
So, the answer will be B $230.63.
2. Sherri borrowed $3,200 at 13 percent APR for 18 months. If she must pay 19.5 per $100, what is the total interest?
3,200 / 100 = 32 ... x 19.5 = 624
Principal x int rate x time = 3200 x .13 x 1.5 yr = 624 interest
So, the answer will be the A $624.
3. What is the total amount that Sherri (in question number 2) will repay?
The correct answer will be the $3,824.
Answer:
The interest rate is higher in the US.
Explanation:
The forward price is calculated using the following formula,
F= S ( 1+Rd / 1+Rf)^t
where,
- F = Forward rate
- S = Spot rate
- Rd = Nominal interest rate in domestic market
- Rf = Nominal interest rate in foreign market
- t = time in years
We consider that the domestic market is the US and the domestic currency is the USD. Thus, it is a direct quote where 1 EUR = 1.3 USD
The forward price ER is more than the Sport ER only when the interest rate in domestic market is more than the interest rate in foreign market and as a result, the value of domestic currency against a foreign currency in the forward market depreciates.
We can see this by the following example,
Say Spot rate is $1.3 per 1 EUR and the interest rate in US is 10% while that in Euro zone is 5%. When we calculate the forward ER we will see that 1 EUR will buy us more USD in forward (more than 1.3 USD)
F= 1.3 * (1.1 / 1.05)^1 => $1.362 PER 1EUR
Answer:
Probability, P(n) = 3/8
Explanation: Let standard delivery be S and express delivery be E.
I) When the parcels were sent:
S(n) = 75/100 and E(n) = 25/100
II) When the parcels arrived:
S(n)← = 80/100 and E(n)← = 95/100
The probability a record of a parcel delivery is chosen, P(n) = S(n)*E(n) + E(n)*S(n) = 75/100*25/100 + 25/100*75/100
P(n) = 3/16 + 3/16 = 6/16
∴ P(n) = 3/8
