How to prove quotient function and remainder function is representable in Robinson's Q?

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I think such proof is quite standard however I can't make them as the case of addition and multiplication functions. (which can be done by first prove $\mathsf{Q}\vdash x+/*y=z$ then show such $x +/*y = z$ represents addition/multiplication in Robinson's $\mathsf{Q}$).

However, I get stuck on the case of $/$ and $\%$, should they follow the same procedure?