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Which terms could have a greatest common factor of 5m2n2? Select two options.
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m5n5 5m4n3 10m4n 15m2n2 24m3n4 this is a little hard to explain, but if it has the GCF 5m^2n^2, then the terms must both be some multiple of 5(m^2)n^2, but cannot have a common factor greater than that since there's a coefficient of 5 in the GCF, the coefficient of the terms must be some multiple of 5, narrowing us down to 5m4n3 10m4n 15m2n2 now, considering that the GCF also has a n^2, each term must have at least an n^2 (or higher exponent n term). use this to eliminate one of the terms and get you to the two solutions.
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