Consider the following $1,000 par value zero-coupon bonds: Bond Years to Maturity Yield to Maturity
A 1 5.10%
B 2 6.60%
C 3 7.10%
D 4 7.60%
E 5 10.50%

The expected 1-year interest rate 2 years from now should be .

The expected 1-year interest rate 2 years from now should be 8.11%

Explanation:

The Zero-coupon rate bond is a bond that does not offer the coupon payment. This coupon is issued at a deep discount value. The only cash flow associated with this bond is the face value at the maturity date.

Use following equation to calculate the The expected 1-year interest rate 2 years from now

( 1 + 1 years maturity rate)^1 x ( 1 + 2 years maturity rate)^2 = ( 1 + 3 years maturity rate)^3

( 1 + 1 years maturity rate) x ( 1 + 6.60%)^2 = ( 1 + 7.10%)^3

( 1 + 1 years maturity rate) x ( 1.0660)^2 = ( 1.0710)^3

( 1 + 1 years maturity rate) = ( 1.0710)^3 / ( 1.0660)^2

( 1 + 1 years maturity rate) = 1.228481 / 1.136356

1 + 1 years maturity rate = 1.081071

1 years maturity rate = 1.081071 - 1

1 years maturity rate = 0.081071

1 years maturity rate = 8.1071%

1 years maturity rate = 8.11%

answer: a. the kind of population living in your neighbourhood.

the census explorer data tool by the us census bureau allows the user to zoom in on any neighbourhood within the united states and find the kind of people residing in that by race and age.  

the tool needs to needs to be used twice – once in order to find what type of people reside in a neighbourhood, and then to see the age groups of the people in the same neighbourhood.