Compute the area of a triangle with sides. 10 x 10 x 16 a = ___ square units
axbxc
1,600
nopes, use Heron's formula
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10 10 8
I like to picture it then you can figure it out often without remembering a formula.
10^2x10^2x8^2
i have a doubt @just.chris how do u know that the perpendicular line drawn also bisects the side?? how do u get 8 ? sorry if i am interrupting.....
\[\LARGE{\color{Red}{Heron's \space Formula:-}}\]\[\LARGE{\color{green}{\sqrt{s(s-a)(s-b)(s-c)}}}\]where,\(\Large{\color{blue}{s=\frac{1}{2}(a+b+c)}}\)
find s first of all :)
10x10x16
& then put the values in the formula to get ur answer :)
10 x 10 x 16 is an equilateral triangle.
@just.chris no, its not equilateral.......
isosceles triangle
becoz its two sides are equal dude ;)
it has 2 sides the same
& one side is diffrent
dividing it through the mid point of the 16 side to the angle between the 10 sides gives you two right triangles.
so im multipling 10x10x16 right
Oops sorry isosceles. But you still get the two right triangles.
why ??
which formula r using ??
trying to find s
here, a=10 b=10 c=16\[s=\frac{10+10+16}{2}\]\[s={{36 \over 2}=18}\]
\[\LARGE{\sqrt{18(18-10)(18-10)(18-16)}}\]now solve :)
@just.chris if can please elaborate on how its right triangle, it would be great, because you would have found much simpler way to find the area.
jiteshmeghwal9 we should do this not in Claire4Christ question unless she is interested in the discussion.
im fine
I don't mind it lol
LOL if he/she is not interested then why did she ask the question ??
@just.chris
324-180+324-180+324-288
Angle bisector theorem. But it makes sense too looking at the attached diagram.
I always try to get everything to right triangles, maybe it is a weakness of mine, but if I can I can do almost everything just by remembering a^2 + b^2 = c^2.
20+20+256
hey hartn, in the last problem we did with teh pulley, so basically dh/dt is the same as dy/dt
, yes one moment
we have a nice formula for isosceles triangle, area , we can use pythagorean theorem
here is a problem very similiar http://answers.yahoo.com/question/index?qid=20080308123211AAVM64R You can find the height by cutting the triangle in half so that one of the 2 equal sides is the hypotenuse then use Pythagorean's formula:
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