if 3 is one side and 5 is another side of a triangle, what could the third side be? dont i just add these two sides together? meaning the third side would 8?
please guys this is an easy question.. just wanna make sure
Is this a right angle triangle?
all the question says is "nancy cuts a piece of cardboard in the shape of a triangle"
@purplec16 -all the question says is "nancy cuts a piece of cardboard in the shape of a triangle"
Well, am pretty sure you don't add them give me a minute to refresh my memory I haven't done this in years..
i am pretty dump with this so i have no idea
dumb** lol
No you're not... and I really don't remember @dpalnc
i didnt think this question was gonna be this hard hehe
It's not hard I just... don't remember but I'm pretty sure you don't add them...
Generally area of triangle is given by, A = 1/2 x base x height or Area = 1/2 x one side x other side x sin of angle opposite opposite to unknown side.. Look if it can help !!!
@aria11 what you need to know about triangle is that the sum of two sides should be greater than the third side so let's say the third side is x 5 + 3 > x so 8 > x so the third side could be 8 and below but wait remember i said sum of two sides must be greater than the third so the sum of x and 3 should be greater than 5 x + 3 > 5 x > 2 so the third side should be greater than 2 but less than 8 so 2<x<8 got that?
hi use pythagourus theorm.
She doesn't know if it's a right angle triangle so she can't use pythagorean @muhammad9t5
find angle between them first.
or use law of cosine.
friend i thinnk you also should have an angle then you can solve it easily.
There is more sine called sine rule, you may use that if you know all angles as well.. a/SinA = b/ SinB = c/ SinC
hi now i am on your problem. Solution is let us consider that 3 is adjacent and 5 is hypotenuse therefore cosx=adjacent/hyp cosx=3/5 cosx=0.6 x=\[\cos^{-1} 0.6 \] x=53.13 deg wae have found angle now we have to find the side \[c ^{2}=a ^{2}+b ^{2}-2abcocx\] \[c ^{2}=3^{2}+5^{2}-2\times3\times5\times0.6\] \[c ^{2}=9+25-18\]\[c ^{2}=34-18\] \[c ^{2}=16\] c=4 i hope it works.
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