Write a recursive rule for all positive odd numbers.

Consider the set of positive even numbers: 2, 4, 6, 8, …. each next is equal to the previous plus 2. relation of this type is called a recurrence relation. the set of positive even numbers is defined recursively in the following way: 2 is an even numberif a is an even number, a + 2 is also an even number.            example 2:   consider the set of positive odd numbers 1, 3, 5, 7, 9, … each next is equal to the previous plus 2.the set of positive odd numbers is defined recursively in the following way: 1 is an odd numberif a is an odd number, a + 2 is also an odd number. 

A) 14900(1+5.3%)^11
=26296.52 (2dp)

b) 14900(1+5.3%)^27
=60083.094
So it will be 27 years