For #5 on page 181, are we allowed to use the theorem that the centroid is 2/3 the distance from any given vetex of the triangle? The book says after the question to then deduce that AO=2/3AD, so I am doubtfull.
If you deduce that AO is 2/3 AD early on it should be okay because technically we'd be doing what the problem wants us to... It doesn't seem likely, but the text book was ambiguous, so I'm just doing that...
My proofs were probably unnessecarily long tonight, but for number eight, using R as a centroid and having Q as the midpoint to AC really sealed the deal for me. I ended up having a midpoint for AD and midpoints for BC and CD, although I might not have used K... Thinking in broad terms for awhile about triangle ABD might help
11 comments:
For #5 on page 181, are we allowed to use the theorem that the centroid is 2/3 the distance from any given vetex of the triangle? The book says after the question to then deduce that AO=2/3AD, so I am doubtfull.
If you deduce that AO is 2/3 AD early on it should be okay because technically we'd be doing what the problem wants us to... It doesn't seem likely, but the text book was ambiguous, so I'm just doing that...
Nevermind, I found a way around it- it's almost just as easy, too.
Any ideas for number 8?
My proofs were probably unnessecarily long tonight, but for number eight, using R as a centroid and having Q as the midpoint to AC really sealed the deal for me. I ended up having a midpoint for AD and midpoints for BC and CD, although I might not have used K... Thinking in broad terms for awhile about triangle ABD might help
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I provved number 8 algebraically. Since AQ=1/2 AC and RC=1/3 AC, QR=1/2-1/3=1/6. Is this right?
i rule
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