Rewriite problem by either distributings or factoring and then solve. Question 3, 4, and 5 have no numbers in them, therefore, they can't be solved with a calculator.
Q. `abc-xyz`=____.

Answer

To solve the problem \( abc - xyz \), we will follow these steps:

### Step 1: Identify Common Factors
We need to look for common factors in the expression \( abc - xyz \). Here, we notice that there are no common factors between \( abc \) and \( xyz \) directly. However, we can rewrite the expression in a different form.

### Step 2: Rewrite the Expression
We can rewrite the expression as:
\[ abc - xyz = c(ab - \frac{xyz}{c}) \]
This shows that \( c \) is a common factor in the first term, but we need to express \( xyz \) in terms of \( c \) to factor it out properly.

### Step 3: Factor the Expression
Since we cannot factor out a common term directly, we can express the equation in a factored form:
\[ abc - xyz = c(ab - \frac{xyz}{c}) \]
However, since \( xyz \) does not have a common factor with \( abc \), we can leave it as is.

### Final Expression
Thus, the expression can be rewritten as:
\[ abc - xyz = c(ab - \frac{xyz}{c}) \]
But since there are no numbers, we cannot simplify it further to a numerical solution.

### Conclusion
The final rewritten form of the expression is:
\[ abc - xyz = c(ab - \frac{xyz}{c}) \]

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