The sides of a triangle are in the ratio 16:18:25 and its perimetre is 590 m find the smallest side of a triangle
Answers
Answered by
8
hiii!!!
here's ur answer...
let the side of the triangle be 16x, 18x and 25x.
perimeter of the triangle = 590m
therefore 16x + 18x + 25x = 590m
==> 59x = 590m
==> x = 590/59
==> x = 10m
hence, sides of the triangle :-
16x = 16 × 10
= 160m
18x = 18 × 10
= 180m
25x = 25 × 10
= 250m
VERIFICATION :-
perimeter of the triangle = sum of all sides
= 160 + 180 + 250
= 590m
hence verified
the smallest side of the triangle is 160m.
hope this helps..!!
here's ur answer...
let the side of the triangle be 16x, 18x and 25x.
perimeter of the triangle = 590m
therefore 16x + 18x + 25x = 590m
==> 59x = 590m
==> x = 590/59
==> x = 10m
hence, sides of the triangle :-
16x = 16 × 10
= 160m
18x = 18 × 10
= 180m
25x = 25 × 10
= 250m
VERIFICATION :-
perimeter of the triangle = sum of all sides
= 160 + 180 + 250
= 590m
hence verified
the smallest side of the triangle is 160m.
hope this helps..!!
Answered by
10
Heya.......!!!!
-- Given in the question :
=> ratio of sides of triangle = 16 : 18 : 25
=> Perimeter of triangle = 590 m
Let the sides be 16x , 18x , 25x
=> 16x + 18x + 25x = 590
=> 59x = 590
=> x = 10
Now ,, the sides of triangle are -
1.) 16x = 16 × 10 = 160 m
2.) 18x = 18 × 10 = 180 m
3.) 25x = 25 × 10 = 250 m
♦ Smallest side of triangle is = 160 m .
Hope It Helps You ^_^
-- Given in the question :
=> ratio of sides of triangle = 16 : 18 : 25
=> Perimeter of triangle = 590 m
Let the sides be 16x , 18x , 25x
=> 16x + 18x + 25x = 590
=> 59x = 590
=> x = 10
Now ,, the sides of triangle are -
1.) 16x = 16 × 10 = 160 m
2.) 18x = 18 × 10 = 180 m
3.) 25x = 25 × 10 = 250 m
♦ Smallest side of triangle is = 160 m .
Hope It Helps You ^_^
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