If n is a positive integer,is the value of b-a at least twice the value of 3^n - 2^n
(1) a = 2^n+1 and b=3^n+1
(2) n =3
IMO: A
(1) a = 2^n+1 and b=3^n+1
(2) n =3
IMO: A
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(1) a = 2^(n+1) and b = 3^(n+1) implies we have to find if 3^(n+1) - 2^(n+1) > 2*(3^n - 2^n)? or is 3 * 3^n - 2 * 2^n > 2 * 3^n - 2 * 2^n?gmatblood wrote:If n is a positive integer,is the value of b-a at least twice the value of 3^n - 2^n
(1) a = 2^n+1 and b=3^n+1
(2) n =3
IMO: A
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