Final answer:
To resolve the rational function (x+5) into partial fractions, we express it as a sum of simpler fractions by factoring the denominator.
Step-by-step explanation:
When we want to resolve a rational function into partial fractions, we want to express it as a sum of simpler fractions. In this case, we have (x+5) as the denominator.
To start, we need to factor the denominator, x+5, as much as possible. But since it is already in its simplest form, we can conclude that there are no factors that can be factored further.
Therefore, we can write the given rational function, 1/(x+5), as 1/(x+5) = A/(x+5), where A is a constant. And that's our partial fraction!
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