If a, b represents tw distinct positive integers and thus (aa) ^b=abba is a valid relation. Then the value of (a^b. b^a + b^a. a^b) is
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We know
11×1=11
11×11=121
11×11×11=1331
So, by observation
(11)^3=1331
Hence,a=1,b=3
a^b.b^a×2=1×3×2=6
11×1=11
11×11=121
11×11×11=1331
So, by observation
(11)^3=1331
Hence,a=1,b=3
a^b.b^a×2=1×3×2=6
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