A the first groupings has 200 medium-side busi es-es each needing 128 addresses
A. For knowing today's value of the bequest we need to know the period of time.
When the first payment occure and how many payments were made.
b. Immediate value of bequest is $3,000 After one year it needto be 1.16*3,000=$3,480 Plus the second payment will be 1.04*3,000=$3,120
i don't have it and just warning you the question will be deleted i have see that many times
Answer:
B) Smaller Than 1
Explanation:
Snell's Law states that the ratio of the sines of incidence and refraction is equal to the ratio of the phase of velocities in the two phases. When light travels from a rarer medium like air to a denser medium like water, the light would be refracted towards the normal line. For example, the refractive index of air with respect to glass is represented as;
<em>sin i / sin r</em>
If light rays travel from glass which is a denser medium to a rarer medium which is air, the light rays would bend away from the normal line, and then the angle of refraction would be greater than the angle of incidence. So, the refractive index of the rarer medium which is air with respect to the denser medium which is glass will be smaller than 1.
Answer:
a. AIE will have to borrow $25,5102.04
b. The Effective Rate on this Loan is 6.63%
c. If AIE can convince the bank to remove the compensating balance requirement the effective rate is 6.50%
Explanation:
In order to calculate how much will AIE have to borrow we would have to use the following formula:
Amount to be borrowed = Cost of Truck / (1 - Compensating balance)
Amount to be borrowed = $250000 / (1 - 0.02)
a. Amount to be borrowed = $25,5102.04
In order to calculate the effective rate on this loan we calculate the following:
Effective Rate on this Loan = Interest / Amount received
Effective Rate on this Loan = 16581.63 / 250000
b. Effective Rate on this Loan = 6.63%
c. If AIE can convince the bank to remove the compensating balance requirement the Effective rate = annual rate, hence the effective rate is 6.50%