Consider a polynomial of \(x\), \(f(x)\) with whole numbers as coefficients.

The value of \(f(1)\) and \(f(8)\) are given as 7 and 66073 respectively.

Using these two values find \(f(x)\).
If a,b,c,...C are the **nonzero** coefficients and constant got, then enter the answer as **abc...C**, **which is the concatenation of those natural numbers**.

This question is required to be solved in a particular way, and to ensure that I have chosen such peculiar values.

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