Asked by Vernice
If two sides of a triangle are 6 and 16, what is the range of the possible lengths of the third side?
Answers
Answered by
Reiny
the sum of any two sides must be greater than the third side.
let the third side be x
x+6 > 16 and x+16 > 6 and 6+16>x
x > 16 and x > -6 and x < 22 , well clearly x> 16 AND x > -6 ---> x > 16
so 16 < x < 22 , in words, the third side must be between 16 and 22
let the third side be x
x+6 > 16 and x+16 > 6 and 6+16>x
x > 16 and x > -6 and x < 22 , well clearly x> 16 AND x > -6 ---> x > 16
so 16 < x < 22 , in words, the third side must be between 16 and 22
Answered by
Vernice
It is not 16
Answered by
oobleck
16-6 < x < 16+6
Answered by
EEEEE
Not 16 its 10
Answered by
Sunflower1909
If you do RSM then it gets a bit more confusing. You need to pay really close attention when it says "If we denote the third side as c, then " So basically it wants you to do exactly what oobleck did except use the letter c in the middle.
10 < c < 22
10 < c < 22
Answered by
rsmsuks
rsm is really weird in terms of the way the people are and the system
Answered by
TheInsurgent
thanks!
Answered by
dom
thx
Answered by
Anonymous
thx
Answered by
Rsm suks
Hey guys Iām hate rsm and the answer is 10 and 22 i think. š
Answered by
adamT
Imagine the third side is x
then its 10<x<22 simple as that
then its 10<x<22 simple as that
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