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Show that for all x, y we have
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\[y ^{3}+1\neq16 \times x ^{2}\]
my answer was proof by contradiction, assuming the equation is eequal and subbing in y = 1, x = 1, and proving that the RHS is even while the LHS is always odd, therefore not equal.
just want to check if this is correct.
it's not theoretically possible
really? question I got on a proofs module, revision for a test I have
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while considering each case as u have done,assume,each variable to be a constant.try it!
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