Which statement is true about the end behavior of the function represented by the graph?
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<span>The fundamental idea of multiplying is <em>repeated addition</em>. For example:
By taking the number five and add it itself three times we have:
In contrast, let's take the number three and add it itself five times, so:
.
Both 3 and 5 are called factors that are numbers. We can multiply them to get another number. Multiplying can also be expressed like this:
So you have the factors:
You can even write any multiplication as the product of factors. On the other hands, factoring shows that you can write any nth-degree polynomial as the product of linear factors, so:
To conclude the <em>relationship</em> between both concepts is the product of factors.</span>
By taking the number five and add it itself three times we have:
In contrast, let's take the number three and add it itself five times, so:
Both 3 and 5 are called factors that are numbers. We can multiply them to get another number. Multiplying can also be expressed like this:
So you have the factors:
You can even write any multiplication as the product of factors. On the other hands, factoring shows that you can write any nth-degree polynomial as the product of linear factors, so:
To conclude the <em>relationship</em> between both concepts is the product of factors.</span>