- Aug 10, 2002
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triangle has sides 5, 6, and x. The Area is also x. Find the greatest possible variable of x. (the triangle can be any kind). i'm stuck!
edit: i think it's x<11?
edit: i think it's x<11?
Originally posted by: Wheatmaster
triangle has sides 5, 6, and x. The Area is also x. Find the greatest possible variable of x. (the triangle can be any kind). i'm stuck!
edit: i think it's x<11?
Originally posted by: supafly
Make that 7.8102496759066543941297227357591
Originally posted by: supafly
It may not, I didn't work that out, but to find the third side of the triangle its always a squared + b squared = c squared.
Originally posted by: Wheatmaster
Originally posted by: supafly
It may not, I didn't work that out, but to find the third side of the triangle its always a squared + b squared = c squared.
that's only if its a right triangle
With the information given I think it's safe to assume its a right triangle, since we don't know any angles..
(the triangle can be any kind)
Originally posted by: Muzzan
With the information given I think it's safe to assume its a right triangle, since we don't know any angles..
Eh, the first post says:
(the triangle can be any kind)
Originally posted by: Bound_Vortex
area = (1/2)base*height
area = x
base = x
x = (1/2)x*h
h = 2
theta1 and theta2 are the angles made with the base and each respective side
sin(theta1) = 2/6
theta1 = 19.47 degrees
sin(theta2) = 2/5
theta2 = 23.58 degrees
x = 6cos(theta1)+5cos(theta2)
x = 10.239
:beer:
Originally posted by: Bound_Vortex
area = (1/2)base*height
area = x
base = x
x = (1/2)x*h
h = 2
theta1 and theta2 are the angles made with the base and each respective side
sin(theta1) = 2/6
theta1 = 19.47 degrees
sin(theta2) = 2/5
theta2 = 23.58 degrees
x = 6cos(theta1)+5cos(theta2)
x = 10.239
:beer:
Originally posted by: Wheatmaster
how'd u get height of 2?
Originally posted by: mugs
area = sqrt(s(s-a)(s-b)(s-c)) where s = (a+b+c)/2
