If a and b are two two-digit positive integers with different values such that a > b, then the difference between the maximum and minimum values of a+b/a-b is
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Given : a and b are two two-digit positive integers with different values such that a > b
To Find : the difference between the maximum and minimum values
Solution:
Two digit numbers
10 to 99
(a + b)/(a - b) is minimum when a-b is maximum
a = 99
b = 10
(99 + 10)/(99 - 10) = 109/89
(a + b)/(a - b) is maximum when a-b is minimum
a - b is minimum
a - b = 1
(99 + 98 )/(99 - 98)
= 197/1
= 197
197 - 109/89
= 17424/89
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