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Use Bezout's Identity to solve 2047x+147y=1
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Bézout's Identity to find the answer to ax+by=gcd(a,b) .
2047x+147y=1.
The values (a,b)=1 coprime , using the equation ax+by=1.
Euclid's Algorithm finds the gcd( greatest common divisor ) .
Bezout's Identity uses reverse substitution.
#euclidsalgorithm
#algebra
#algebra2inequalities
#algebraticos
#mathematical
#euclid_division_algorithm
#mathstricks
#longdivisionmethod
#numbertheory
#numbertricks
2047x+147y=1.
The values (a,b)=1 coprime , using the equation ax+by=1.
Euclid's Algorithm finds the gcd( greatest common divisor ) .
Bezout's Identity uses reverse substitution.
#euclidsalgorithm
#algebra
#algebra2inequalities
#algebraticos
#mathematical
#euclid_division_algorithm
#mathstricks
#longdivisionmethod
#numbertheory
#numbertricks
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