SOLUTION: There are seven roads that lead to the top of a hill. How many different ways are there to reach the top and to get back down, if the uphill and downhill roads are different?
Algebra ->
Real-numbers
-> SOLUTION: There are seven roads that lead to the top of a hill. How many different ways are there to reach the top and to get back down, if the uphill and downhill roads are different?
Log On
Question 1120213: There are seven roads that lead to the top of a hill. How many different ways are there to reach the top and to get back down, if the uphill and downhill roads are different? Answer by ikleyn(52805) (Show Source):
You can choose any of the 7 roads uphill and any of the remaining 6 roads downhill.
In all, you you can reach the top and to get back down by 7*6 = 42 different ways.