Please check my answers
1) its 16 = 2x - 6 so my answer was 11 im not that sure though
@viciousnessvicky 7 is right. @syhnaYou forgot to do the ratio.
Thank you, how do the others look?
ah yah i got it sorry
2... That 36... is that the angle at the top of the tree and the rope?
Then the law of similar triangles says?
i think the answer should also be 26 since the triangles are congruent
i mean 36
|dw:1367137650536:dw|
@syhna The triangles are similar, not congruent... now the ANGLES of a similar triangle are congruent. That is probably what you meant to say. As long as you get the concept, it works.
yah yah
so its 36 too right?
But yah, it could not be different than the angle between that side of the tree and the same rope.
Yah, 36.
On the last one, I see a problem.
AB is the bisector of IK, therefore IK has been bisected. HOWEVER: We do not know if AB has been bisected or not.
We also know AB and IK are at right angles, perpendicular. That is all we have.
Now, can you see why I say that does not mean: BK = AK ??
We do not know where A and B are. There is no relationship between them. So what if A was half way down that line?
The thing that gave it away to me is that IK has been bisected. Not anything about IAK.
Well, to be honest, you were close with the first answer, but had the wrong points. I think yo had the right idea, don't know, but think so. You just looked at the wrong line as being bisected.
Yes, that is what I have been hinting at.
Beacuse IK is bisected, IJ=JK. Well, any point on the perpendicular bisecting line would have that same basic property.
#4... point of concurrency .... oh they love their geek speak.... And you got that one right. Had to look it up myself. LOL. Normally they call it the intersection so I got a tad confused. Hehe.
Lol so 4 is good? What abou tthe others?
5 looks like a right triangle. Have anything about a special case for the right triangle and the circumcenter?
Im not sure o.o idk what you mean D:
Knowing what it is, I would solve it by a matrix on the perpendicular lines at the midpoints of two sides... but that special case... oh, which does work with the midpoints of the adjacent sides to the right angle. Let me find the actual point...
Yah, (4,5). That would be it.
Wow I got it right...lol
I was thinking about it in terms of the relationship, 2 over, 1 up. Should have just foinished the problem and told you. Hehe.
Lol oh well, so 4 and 5 are good. What about 6?
6 Inside only.
Thats what I though xD Can you help with more?
A perpendicular bisector of a side can end up outside. An ANGLE though, inside only. So you were absolutly right.
Sure, I am off today. So no need to run to bed this time. Hehe.
/poke /poke Grades are supposed to go up! Hehe.
Oh man, not cool...
Yes, I have seen that proven in Linear Algebra. the 2 to 1 ratio. Since GE is longer, it would be the 2/3 and the BG is 1/3. Since the whole is 9, 2/3 is 6 and 1/3 is 3.
Why do you think it is wrong. It is right! But I want to talk about the doubt for a moment and clear it up.
OK. Well, it is Perpendicular, and that fiast one has that word. Maybe that cast some doubt... but it does not bisect. Here is another point. Area of a triangle is 1/2 base x height. How high up you are is your altitude.
Oh right xD
Well, a quick sketch did not do it for me. Hehe. OK, so lets work that one a tad.
Lol great xD
OK, I looked it up. Seems to be what I would expect. You need the slope of two sides. Then, you do a point slope for the line that passes through the vertex that is NOT on the line you got the slope for. Now, there is an easy one in this problem to start with.
|dw:1367140668645:dw| Which of those lines is easiest to get a perpendicular to?
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