If `alpha` and `beta` are the zeros of the polynomial `f(x)=x^2+p x+q`, form a polynomial whose zeros are `(alpha+beta)^2` and `(alpha-beta)^2`.

Explanation

To form a polynomial whose zeros are \((\alpha + \beta)^2\) and \((\alpha - \beta)^2\), we can follow these steps:

### Step 1: Identify the values of \(\alpha + \beta\) and \(\alpha \beta\)
From the polynomial \(f(x) = x^2 + px + q\), we know:
- The sum of the roots (zeros) \(\alpha + \beta = -\frac{p}{1} = -p\) (using Vieta's formulas).
- The product of the roots \(\alpha \beta = \frac{q}{1} = q\).

### Step 2: Calculate \((\alpha + \beta)^2\)
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