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OpenStudy (anonymous):
\[\sqrt{1,792}\]
OpenStudy (goformit100):
may be 42.33
OpenStudy (anonymous):
What are your answer choices?
OpenStudy (anonymous):
14
4 sqt 7
16 sqt 7
7 sqt 14
OpenStudy (anonymous):
First, you have to break down the number in the radical to equal one perfect square and one non perfect square. What do you think they are?
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OpenStudy (anonymous):
i need help with it
OpenStudy (anonymous):
I'll give you an example.
\[\sqrt{50}\] will equal to...
\[\sqrt{25 \times 2}\]
can also be written as...
\[\sqrt{25} \times \sqrt2\]
And finally, your answer will be...
\[5\sqrt2\]
OpenStudy (anonymous):
Okay. Let's apply the elimination method first. Which of your choices you know cannot be the answer?
OpenStudy (anonymous):
14
OpenStudy (anonymous):
Correct.
Now we look at answer choices B, C and D. Of them, they have two different numbers in the radicals: 7 and 14.
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OpenStudy (goformit100):
7 sqt 14
OpenStudy (anonymous):
Now, let's test each of the answers.
We start with 7.
1792/7 =?
OpenStudy (anonymous):
256
OpenStudy (goformit100):
yeah
OpenStudy (anonymous):
Yes. Is 256 a perfect square? If it is, what is it's root?
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OpenStudy (anonymous):
the answer is 7 sqt 14
OpenStudy (anonymous):
sqrt*
OpenStudy (anonymous):
Hold on. now we're at...
\[\sqrt{7 \times 256}\]
What is \[\sqrt{256}\]?