the lenghts of two sides of. a triangle are 12cm and 15cm.between what two measures should be the length of the third side fall?with steps
Answers
Answered by
683
by Pythagoras we have the min limit of third side as
Let the length of third side be L
= 3 cm
and we know the sum of any two sides > the third side so 12 + 15 = 27 cm
so the third side ( L) must lie between
3 < L < 27 cm
Let the length of third side be L
= 3 cm
and we know the sum of any two sides > the third side so 12 + 15 = 27 cm
so the third side ( L) must lie between
3 < L < 27 cm
Answered by
341
a triangle ABC has 3 sides and they have to satisfy the following.
| a - b | < c < (a+b)
length of a side must be less the sum of the other two and more than the difference between the other two.
Hence, the third side, has to be more than (15-12) = 3 cm. Also it has to be less than (15+12) = 27 cm. It is in between 3 cm and 27 cm.
| a - b | < c < (a+b)
length of a side must be less the sum of the other two and more than the difference between the other two.
Hence, the third side, has to be more than (15-12) = 3 cm. Also it has to be less than (15+12) = 27 cm. It is in between 3 cm and 27 cm.
Anonymous:
:)
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