Question

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CLASS-6
CBSE....
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Answer 1

Answer:

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Answer 2

$\huge{\sf{\underline{\orange{\boxed{Answer \: 1}}}}}$

The disadvantage in company line segments by mere observation is that sometimes the difference in lengths between two line segments may not be adequate.

$\huge{\sf{\underline{\orange{\boxed{Answer \: 2}}}}}$

When we measure of the length of a line segment by a ruler, there may be some errors due to its thickness and angular viewing. these errors can be removed by measuring a line segment with the help of a divider. hence, the use of divider is better than a ruler.

$\huge{\sf{\underline{\orange{\boxed{Answer \: 3}}}}}$

See the Attachment for the 3rd Answer

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$\huge{\sf{\underline{\orange{\boxed{Answer \: 4}}}}}$

$\large\red{\underline{\pink{\rm\: Triangle A. :-}}}$

• ac + ab is larger than bc
• ac + bc is larger than ab
• ab + bc is larger than ac

hence, proved that sum of any two sides are always larger than third side.

_____________________________________________

$</p><p>\large\red{\underline{\pink{\rm\: Triangle B. :-}}}$

• de + fe is larger than df
• df + fe is larger than de
• df + de is larger than fe

hence, proved that sum of any two sides are larger than third side.

_____________________________________________

$\large\red{\underline{\pink{\rm\: Triangle C. :-}}}$

• gh + gi is larger than hi
• hi + gi is larger than gh
• hi + gh is larger than gi

hence, proved that sum of any two sides are larger than third side.

_____________________________________________

$\large\red{\underline{\pink{\rm\: Triangle D.:-}}}$

• jk + kl is larger than jl
• jk + jl is larger than kl
• jl + kl is larger than jk

hence, proved that sum of any two sides are larger than third side.

_____________________________________________

$\large\red{\underline{\pink{\rm\: Triangle E. :-}}}$

• mn + mo is larger than no
• mn + no is larger than mo
• mo + no is larger than mn

hence , proved that sum of any two sides are larger than third side.

_____________________________________________

$\huge{\sf{\underline{\orange{\boxed{Thank \: you:}}}}}$