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2
2017 Algebra Tiebreaker #2
2017 Algebra Tiebreaker #2
Source:
September 10, 2022
2017
Algebra Tiebreaker
Problem Statement
Let
a
a
a
and
b
b
b
be positive integers that satisfy
a
b
−
7
a
−
11
b
+
13
=
0
ab-7a-11b+13=0
ab
−
7
a
−
11
b
+
13
=
0
. What is the minimum possible value of
a
+
b
a+b
a
+
b
?
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