I try to get a table `(x-a) * (x-b)`

, from where `a> b`

, I tried

```
table[{(x - a) (x - b)}, {a, 5}, {b, 5}]
```

If I have used

```
table[{(x - a) (x - b)}, {a, 5}, {b, 5}, {a > b}]
```

I can not get the result. How can I get the right result?

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# Tag: XA

## How to get this table from `(x-a) * (x-b)`, where `a> b`?

## Optimal Control – The question is that (A, b) Iff can be controlled. every square matrix X of order n such that AX = XA and Xb = 0 satisfies X = 0

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I try to get a table `(x-a) * (x-b)`

, from where `a> b`

, I tried

```
table[{(x - a) (x - b)}, {a, 5}, {b, 5}]
```

If I have used

```
table[{(x - a) (x - b)}, {a, 5}, {b, 5}, {a > b}]
```

I can not get the result. How can I get the right result?

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