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A valet has 34 cars to park in a rectangular array. 2. How do you know when you can stop looking for factors of a number?

Answer :

[tex]\begin{gathered} \text{ Find the divisors of 34: } \\ \text{Pefform the prime factorization of 34:} \\ 34=2\times17 \\ \text{Gather all factors of 34 through its prime factorization:} \\ 2^0\times17^0=1 \\ 2^1\times17^0=2 \\ 2^0\times17^1=17 \\ 2^1\times17^1=34 \\ \end{gathered}[/tex]

Therefore:

[tex]\begin{gathered} \text{The factors are:} \\ 1,2,17,34 \end{gathered}[/tex]

You can stop here.

are you there? I see....well I was telling you this:

for example you can express the speeds as a fraction, Let's say, a question may be: What is the speed record? let's say it's 325.5mph, now you can express it as a fraction:

[tex]325.5\text{mph}=\frac{651}{2}\text{mph}[/tex]

it can be a trivia game about that event, and the answers must be expressed as fractions. is it understandable? my pleasure :)

If you don’t need any further explanation, I’ll go ahead and end our session. Feel free to let me know how I did by rating our session - all feedback is welcome and appreciated. Have a great rest of your day!

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