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Given real numbers m,n,p, and q with n,p and q being rational, and such that m/3 + 3/2n = 4p - q/2, show that m must be a rational number too.
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\[\frac{m}{3} + \frac{3n}{2} = 4 p - \frac{q}{2}\]
thats the equation, right?
Yes
so you just need to prove that you can express m as a fraction
write n, p, and q in fraction form and then isolate m. As long as m is equal to a fraction, then it must be also a rational number
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Ah, I think I got it. Thanks.
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