Can someone please help me with this problem? :) http://prntscr.com/925ymk
I know how to do the problem I just forgot how to tell if they are acute obtuse or right i know if the numbers are equal (same) its right i cant tell the difference between obtuse and acute
Try pythagorean theorem. It will only work for right triangles (and in this case, it does)
Acute: all angles less than 90
Um thats not how this works...
Hi!
._.
Wouldn't you be able to justify it that way? Guess not
Do you mean my definition of an acute triangle is wrong? Is there a different one? I'm confused...
You can lol i know using that will help however im kinda confused on how to tell if its acute or obtuse the signs....
An acute triangle is a triangle with 3 angles that are all less than 90 degrees. An acute triangle has 3 acute angles. A right triangle is a triangle with 2 angles that are acute angles, and one angles that is 90 degrees. An obtuse triangle is a triangle with 2 angles that are acute, and one angle that is more than 90 degrees. An angle more than 90 degrees is an obtuse angle.
Okay, I thought I was going crazy X)
^ That's what I was trying to say.
Guys i dont think you understand the question...
...
@CShrix you had the right idea justify it with using the Pythagorean theorem
a^2+b^2=c^2 plugin numbers if you get equal sides then it's right triangle if \[c^2< a^2+b^2\] then actue if c^2>a^2+b^2 then obtuse
http://jwilson.coe.uga.edu/emt668/emat6680.folders/brooks/6690stuff/righttriangle/pythagconv.html
acute *
^ thats what i was looking for nnesha thanks :) And thanks to all who helped =)
Oh, I get it.
nn u r great :)
I get confused on that part :P
:P
@TheSmartOne i apologize for not medaling u but you've been fanned.
remember c= longest side
@pooja195 I think you will need these theorem. See attached.
Perfect :D thanks @Directrix and @Nnesha :D And that really helps c:
np
Example One of how this works
More here: http://north.ops.org/Portals/0/ACADEMICS/StaffPages/holleyd/geohtml04/geo9-3notes.html
How does 52^2 compare with the sum of 20^2 and 48^2 ?
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