Show that the congruence $$(x^2 - 2)(x^2 - 3)(x^2 - 6) \equiv 0 \text{ mod } p$$ For every prime $p$
I am quite stuck on this problem and not sure how to approach it. Do I argue by contradiction?
Show that the congruence $$(x^2 - 2)(x^2 - 3)(x^2 - 6) \equiv 0 \text{ mod } p$$ For every prime $p$
I am quite stuck on this problem and not sure how to approach it. Do I argue by contradiction?