#
Differentiation of arbitrary numbers of terms
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Extend the differentiation program to handle sums and products of arbitrary numbers of (two or more) terms. Then the last example above could be expressed as

```
(deriv '(* x y (+ x 3)) 'x)
```

Try to do this by changing only the representation for sums and products, without changing the
`deriv`

procedure at all. For example, the
`addend`

of a sum would be the first term, and the
`augend`

would be the sum of the rest of the terms.

```
(check-equal? (deriv '(* x y) 'x) 'y)
(check-equal? (deriv '(* x y (+ x 3)) 'x) '(+ (* x y) (* y (+ x 3))))
```