Compare the quantity in Column A with the quantity in Column B.
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The quantity in Column A is greater.
The two quantities are equal.
The quantity in Column B is greater.
The relationship cannot be determined based on the given information.
@thesmartone @aaronq
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OpenStudy (igreen):
Use the pythagorean theorem.
OpenStudy (igreen):
\(a^2 + b^2 = c^2\)
Where 'a' and 'b' are the two legs and 'c' is the hypotenuse.
Plug in what we know:
\(7^2 + 7^2 = c^2\)
OpenStudy (igreen):
7^2 = ? @18
OpenStudy (igreen):
@18jonea *
OpenStudy (18jonea):
what is the answer?
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OpenStudy (18jonea):
@iGreen
OpenStudy (igreen):
What's 7^2?
OpenStudy (18jonea):
49
OpenStudy (18jonea):
@iGreen
OpenStudy (18jonea):
@jagr2713
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OpenStudy (18jonea):
@bohotness
OpenStudy (igreen):
Yes, so we have:
\(49 + 49 = c^2\)
49 + 49 = ?
OpenStudy (igreen):
@18jonea
OpenStudy (igreen):
Can you add 49 + 49? @18jonea
OpenStudy (18jonea):
98 but that isnt one of my options
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OpenStudy (igreen):
Find the square root of 98 now
OpenStudy (igreen):
Yes, we aren't done yet.
OpenStudy (18jonea):
o ok
OpenStudy (18jonea):
then what do me do next
OpenStudy (igreen):
\(\sqrt{98} =~?\)
Simplify that
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OpenStudy (igreen):
The square root of 98
OpenStudy (18jonea):
9.89
OpenStudy (18jonea):
so how do i simplify that
OpenStudy (igreen):
Okay, that's 'x', now let's find 'y'.
OpenStudy (igreen):
Use the Pythagorean Theorem again:
\(a^2 + 4^2 = 9^2\)
Simplify 4^2 and 9^2
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