How do i prove that 4,5, and 7 are measure of sides of a triangle? what formula should i use?
If it's a right-angled triangle, use the pythagoros theorem. a^2=b^2+c^2
that is not however
triangle inequality theorem
by using inequality of triangle...
no side shoudld be longer than sum of other two sides
to fit into a triangle
i've tried the pythagorias theorem and i don't think it's applicable to this problem
check length of every side : 4 < 5+7 5 < 4+7 7 < 5+4
are above thigs true ? if they are true, then you have a triangle !
Triangle Inequality theorem states: For something to be a triangle ABC, sides AB + BC > AC. Meaning the sum of the shortest sides must be greater than the longest side
ok, thanks. what are other theorems or formulas are used in finding for the sides of a triangle? is the pythagorias theorem the only one used in right triangles?
pythagorean theorem comes in module 4
looks like you're working on module 2 right ?
and here we are only checking if the given sides make a triangle or not... we are not finding the actual lengths.
ok, thanks for the help guys!
for checking, therez only one theorem. which we have used in this problem.
i cant think of any more theorems..
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