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May 22 2013 05:54pm


I'm having a little bit of difficulty with these problems.
Looking for any kinds of advice/shortcuts that would enable me to solve these problems quicker.
Thanks ^_^
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May 22 2013 07:05pm
26.

never used the word "centroid" cause not native english, but...that point P divides each of the lines going through it in 2:1. so 2*PM = BP

2*(2*x + 5) = 7*x + 4
4*x + 10 = 7*x + 4
3*x = 6
x = 2
PM = 2*x + 5 = 9

8.

center of that circle is created by lines which divide the angles of the triangle on half, so basically AD = AE, BE = BF and CD = CF. so

AC = AD + DC = AE + CF = 12 + 15 = 27

no idea why they gave AB too :wacko:

first question i cant help cause no idea about the words
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May 22 2013 07:49pm
Quote (Bojana @ May 23 2013 01:05am)
26.

never used the word "centroid" cause not native english, but...that point P divides each of the lines going through it in 2:1. so 2*PM = BP

2*(2*x + 5) = 7*x + 4
4*x + 10 = 7*x + 4
3*x = 6
x = 2
PM = 2*x + 5 = 9

8.

center of that circle is created by lines which divide the angles of the triangle on half, so basically AD = AE, BE = BF and CD = CF. so

AC = AD + DC = AE + CF = 12 + 15 = 27

no idea why they gave AB too :wacko:

first question i cant help cause no idea about the words


Thanks !

Just need help on the first one, I don't know if there's any shortcuts to that.
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May 22 2013 07:53pm
Quote (Sefira @ May 23 2013 03:49am)
Thanks !

Just need help on the first one, I don't know if there's any shortcuts to that.


well im bad with paperwork, but if the point where the medians meet is the same as where the altitudes meet, the triangle has all same sides :mellow: if it means anything
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May 22 2013 09:34pm
;-; hmm

e: yeah i think it is

This post was edited by Sefira on May 22 2013 09:36pm
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May 22 2013 09:52pm
Quote (Bojana @ May 23 2013 02:53am)
well im bad with paperwork, but if the point where the medians meet is the same as where the altitudes meet, the triangle has all same sides :mellow: if it means anything


Indeed, since each median is the same as an altitude (2 common poi nts).

So they all are perpendicular bisectors. (A perpendicular bisector is a line that forms a right angle with one of the triangle's sides and intersects that side at its midpoint.)
And all points on the perpendicular bisectors are equidistant from two of the vertices of the triangle : any third vertices is equidistant from the 2 others !
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