Answer:
C
I hope it helps, sry if it doesn't!
I don't rly know how to explain it tho
Explanation:
Answer:
The Price of Bond today = $997.07
Explanation:
Semi annual coupons = $1000 * 5% / 2
Semi annual coupons = $25
As 9 months is already over in the two year bond, the coupons are payable
3 months from now, 9 months from now and 15 months from now.
The present value of all these coupons and the principal should be equal to the price of the bond today. In case of continuous compounding, the formula for Present Value of any future Cash flow C is C*e^(-r*t).
Price of Bond = $25 * e^(-0.06*3/12) + 25*e^(-.061*9/12)+ 1025*e(-0.062*15/12)
Using the value of e as 2.71828
Price of Bond = $25 * 2.71828^(-0.06*3/12) + 25*2.71828^(-.061*9/12)+ 1025*2.71828(-0.062*15/12)
Price of Bond = $
25 * 2.71828 ^-0.015 + 25*2.71828^-0.04575 + 1025*2.71828^-0.0775
Price of Bond = $
25 * 1/2.71828^0.015 + 25*1/2.71828^0.04575 + 1025*1/2.71828^0.0775
Price of Bond = $997.07
Answer:
It will take 3 years to have enough money to purchase the car.
Explanation:
We can use either Compounding or Discounting Formula to determine the time it will take to make $19,970 from $15,000 when the investment rate is 10%. Lets go with the Compounding Formula:
Future Value = Present Value * (1 + i) ^ n
<u>Re-arrange equation for "n" which is the Time Period:</u>
⇒ FV / PV = (1 + i) ^ n
Taking log on both sides;
⇒ log (FV / PV) = log (1 + i) ^ n
OR log (FV / PV) = n log (1 + i)
OR n = log (FV / PV) / log (1 + i)
Simply put values now;
⇒ n = log (19,970 / 15,000) / log (1 + 10%) = log (1.33) / log (1.1) = .12 / .04
OR n = 3
Source: Net
Find the GCD (or HCF) of numerator and denominator
GCD of 112 and 220 is 4
Divide both the numerator and denominator by the GCD
112 ÷ 4
220 ÷ 4
Reduced fraction:
28
55
Answer:
A. Providing checking and savings accounts
Explanation:
"Bro had a stroke mid comment" LOL