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OpenStudy (anonymous):
Pythagorean Thereom 3-D!!!
Picture attached!
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OpenStudy (anonymous):
OpenStudy (jadedry):
@angel12310
You have to find DG first.
\[DG^2 = DC^2 + CG^2\]
\[AG^2 = DG^2 + AD^2\]
Can you figure it out now?
OpenStudy (anonymous):
Nope...
OpenStudy (jadedry):
@angel12310
You just have to substitute the names of lines for their lengths, try!
OpenStudy (anonymous):
:( ok
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OpenStudy (jadedry):
@angel12310
Just give it another bash, if you really, really have trouble please don't hesitate to ping me. c:
OpenStudy (jadedry):
@angel12310
That equation is not possible.
\[DG^2 = 5^2 + 12^2\]
OpenStudy (anonymous):
IDK!!!
OpenStudy (anonymous):
DG^2= 25+ 144
OpenStudy (anonymous):
DG^2=169
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OpenStudy (anonymous):
Square root of 169
OpenStudy (anonymous):
13
OpenStudy (anonymous):
DG^2=13?
OpenStudy (anonymous):
13.0 cm?
OpenStudy (jadedry):
Okay,
\[DG^2 = 5^2 +12^2\]
Therefore DG = \[\sqrt 169=13\]
\[AG^2 = DG^2 + 4^2\]
=\[AG^2 = 13^2 +4^2\]
=\[AG^2 = 185\]
\[\sqrt 185 = 13.6\]
Therefore the answer is 13.6
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OpenStudy (anonymous):
ok thx!
OpenStudy (jadedry):
Remember that \[AG^2 = Dg^2 + 4^2\]
No problem! c:
OpenStudy (anonymous):
Can u help me with a few more?
OpenStudy (jadedry):
@angel12310
Sure, I'll be on for a bit longer! c:
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