find the area of an isoscele triangle whose one side is four meters greater than its equal side and perimeter is fourty meters
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Answer:
YOUR SOLUTION IS HERE .....
Step-by-step explanation:
let the two equal sides be x m
Another side is four metres greater than the equal sides i.e,= x+4 m
As per the given question ,
x + x + x + 4 = 40 m
=> 3x+ 4 = 40
=> 3x = 40-4
=> 3x = 36
=> x = 36/3
=> x = 12
So ,its sides are
x= 12
x = 12
x +4 = 16
Using Heron's formula ,
S = perimeter/2
=> 40/2
=> 20
Area =\/ S (s-a)(s-b)(s-c) [root over ]
=>\/ 20 (20-12)(20-12)(20-16) [" ]
=> \/ 20×8× 8 × 4
=> \/ 5120
=> 71.554 m
hope it helps u ..........
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Step-by-step explanation:
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