for two given postivie integers p and q such that p = m ×q + n. where m and n are unique integers, write the relation between q and n
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The relation between q and n is that n≤q
1) The given equation in the question p = m ×q + n is the condition of the remainder theorem.
2) The remainder theorem states that if we divide the dividend with a divisor then we get the quotient and remainder. And the obtained remainder is equal to zero or always less than the divisor
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As a=dq+r, 0<_ r<d , similarly we can say that 0<_n<q.
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