1. The angle measures and/or side lengths of a triangle are described. Determine whether the conditions given determine a unique triangle, determine more than 1 triangle, or cannot make a triangle. Explain how you know this. (a) 3 in., 3 in., 3 in. (b) 1 in., 2 in., 3 in. (c) 35o, 60o, 4 in., arranged in listed order (d) 4 in., 5 in., 50o, arranged in listed order
o=degrees please help i really dont understand it
i have already done the first one
to make a triangle the sum of any 2 sides must be greater than the tghird side. For example you cannot make a triangle if the 3 values given are 1 , 1 and 3 because 1 + 1 is less than 3 check out (b) what do you think?
* third side
that it can make a triangle? can there be more than one triangle or is it just one triangle
yeah i know
Hmm... What section are you on in your math course? I don't want to explain using concepts you're unfamiliar with
7th grade math with angles and triangles
I was gonna say what subject/section... not what grade lol Trigonometry? Geometry? Pre-Algebra (probably not that)?
oh i have no idea let me check
*also I really do NOT remember what a unique triangle is, so here's a link while I try to figure that out lol http://math.serpmedia.org/poster_problems/triangles-and-constraints.html
All it says is "Extended Problems: Reasoning"
Well, I'm not sure about that, but from the problem my best guess is you're working on an "ambiguous case" problem (Those are terrible. I hate them. xD).
just that i have trouble with the angles and if you have different lengths, can it make more than one or just one
x_x I SHOULD know how to do this but my brain dies when I attempt to figure this out e_e @Directrix lol
lol
Did you have a look at the link I gave you?
ill just try it on ,y own cause im getting in trouble because im still on this and not on my homework
Well... you can do your homework while sneakily looking at the page link I sent you (; It does talk about math formulas after all >_>
i saw it but my family is so freaking cranky
Triangle Inequality Theorem: One side of a triangle is less than the sum of the other two sides.
lol sounds like my mom :p
@Directrix can help you (:
lol and thanks i just need help with the angles now
That lets this option in: (a) 3 in., 3 in., 3 in. 3< 3 + 3 is true.
i got that and the second one is that it cant make a triangle right
This is not true: (b) 1 in., 2 in., 3 in. because 3 < 1 + 2 gives 3< 3 which is false.
ok thanks what about the angles
Two angles and the non-included side determine a unique triangle. AAS Theorem |dw:1457988984953:dw|
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