If a, b, c are sides of a triangle and 's' be its semiperimeter and (s-a) =90, (s-b) =50,(s-c)=10. Then find the value of 'a'.
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Answer- A triangle is a figure with 3 sides.
Sides of triangle= a, b, c
Perimeter of triangle= Sum of all sides = a+b+c
Semiperimeter of triangle(s)= Sum of all sides/2 = (a+b+c)/2
(s-a)= 90 -(1)
(s-b)= 50 -(2)
(s-c)= 10 -(3)
Adding all 3 equations,
(s-a)+(s-b)+(s-c)= 90+50+10
s-a+s-b+s-c= 150
3s-(a+b+c)= 150
3s- 2s= 150
[ ∵a+b+c= perimeter
but perimeter= 2s]
s=150
Substituting value of s in equation (1),
s-a= 90
150-a= 90
150-90= a
So, value of a= 60
BloomingBud:
nice :-)
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