Find the number of positive integral solutions of the equation xy = 2^300
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Step-by-step explanation:
30We have (x+y)*(x-y)=300
Also
300=1*300
=2*150
=3*100
=4*75
=5*60
=6*50
=10*30
=12*25
=15*20
As x and y are integers their sum of their sum and difference is always even.
i.e. (x+y)+(x-y) is even..
This happens only in case of
2*150
6*50
10*30
Solving which we have the pair of
76,74
28,22
20,10
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