To verify that triangle can be drawn if the sum of lengths of any two sides is greater than the third side.
PREREQUISITE KNOWLEDGE
Familiarity with a triangle and its parts.
MATERIALS REQUIRED
1. A scale
2. A gluestick
3 .Paper Sheet
4. Three Sets of broom sticks of following measurements
Set-1. 5cm,7cm,11cm
Set-2. 5cm,7cm,14cm
Set-3. 5cm,7cm,12cm
PROCEDURE
1.Take set-1 of broom sticks
( 5cm,7 cm,11cm) Image 1
Image1
2.Try to make a triangle using broom sticks of Set-1 (Image 2)
Image 2
3.Take other sets ( Set -2,Set-3) of broom sticks and try to form triangle,we observe that
forming of triangle is not possible. (Image3 & Image4)
Image 3
Image 4
OBSERVATION
For set-1
5+7 >11
5+11>7
7+11>5
Triangle can be formed (Image 1)
For set-2
7+14>5
5+14>7
5+7<14 (Not satisfied)
So,triangle can not be formed
For set-3
7+12>5
5+12>7
5+7=12 (Not satisfied)
So,triangle can not be formed
CONCLUSION
So, It is verified that a triangle can be drawn only if the sum of lengths of any two sides
is greater than the third side.
Ok sir
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