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Answers
Answer:
[Solution
Given :-
Height of two poles 6 m and 11m
Distance between their feet 12m
Find :-
Distance between their top
Explanation
Let,
AB is first pole & CD is second pole there height be 6m & 11m ,
and,
Distance between BD is 12m ,
So,Now we ,
Drop a line AC and a other line AE in CD , parallel to BD.
So, by figure ,
BD = AE = 12m
AB = ED = 6m
And,
CE = CD - ED
==> CE = 11 - 6 = 5 m
So we take a right ∆AEC,
Where,
Hypotenuse = AC = ?
Base = AE = 12m
Perpendicular = CE = 5 m
Using Pythagoras's Theorem ,
★ (Hypotenuse)² = (Base)² + (perpendicular)²
==> AC² = 12² + 5²
==> AC² = 144 + 25
==> AC² = 169
==> AC = √169
==> AC = 13
Hence
Distance between their top of pole will be AC = 13 m
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Solution
Given :-
A triangle has a perimeter 20.0 1 cm
two sides are 6.38 cm and 5.0 67 cm
Find :-
Third Side of triangle
Step - by - Step - Explanation
Using Formula
★ Perimeter of triangle = Sum of all side .
So, Let
Third Side of triangle be x cm
Assume that, ∆ABC ,
Where,
AB = 6.38 cm
BC = 5.067 cm
CA = x cm
So,
==> perimeter of triangle = AB + BC + CA
==> 20.01 = 6.38 + 5.067 + x
==> 20.01 = 11.447 + x
==> x = 20.01 - 11.447
==> x = 8.563 cm
Hence
Third Side of triangle ∆ABC will be CA(x) = 8.563 cm
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