The perimeter of an isosceles triange is 24cm. The length of its congruent side is 13 less than twice the length of its base .Find the length of all sides
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8
Solution:-
Let the base be x cm.
=> The Other Two sides = 2x - 13 cm
PERIMETER of ISOSCELES Triangle = 24cm.
=> (2x - 13) + (2x - 13) + x = 24
=> 5x - 26 = 24
=> 5x = 50
=> x = 10 cm.
Hence,
Base = 10cm.
Other Two sides = 2 × 10 - 13
=> 20 - 13
=> 7 cm.
Let the base be x cm.
=> The Other Two sides = 2x - 13 cm
PERIMETER of ISOSCELES Triangle = 24cm.
=> (2x - 13) + (2x - 13) + x = 24
=> 5x - 26 = 24
=> 5x = 50
=> x = 10 cm.
Hence,
Base = 10cm.
Other Two sides = 2 × 10 - 13
=> 20 - 13
=> 7 cm.
shrushti771:
thanx
Answered by
2
Hii friend,
Let ∆ABC be an isosceles triangle.
In which,
BC be a base and AB , AC be the two congruent sides of ∆ABC.
Let the length of base BC of an isosceles triangle be X cm.
Then the length of congruent sides AB and AC = (2X-13)
LENGTH of it's two congruent side is 2(2X -13) = 4X -26
AB + AC = 4X-26
Perimeter of triangle = 24
AB + AC + BC = 25
(4X -26+ X) = 24
5X = 24+26
5X = 50
X = 50/5
X = 10
Length of base of an isosceles triangle = X = 10 cm
And,
The Length of it's congruent sides = 2X -13 = 2 × 10 -13 = 20 - 13 = 7 cm
HOPE IT WILL HELP YOU..... :-)
please mark as a brainliest ❤❤☺❤❤☺
Let ∆ABC be an isosceles triangle.
In which,
BC be a base and AB , AC be the two congruent sides of ∆ABC.
Let the length of base BC of an isosceles triangle be X cm.
Then the length of congruent sides AB and AC = (2X-13)
LENGTH of it's two congruent side is 2(2X -13) = 4X -26
AB + AC = 4X-26
Perimeter of triangle = 24
AB + AC + BC = 25
(4X -26+ X) = 24
5X = 24+26
5X = 50
X = 50/5
X = 10
Length of base of an isosceles triangle = X = 10 cm
And,
The Length of it's congruent sides = 2X -13 = 2 × 10 -13 = 20 - 13 = 7 cm
HOPE IT WILL HELP YOU..... :-)
please mark as a brainliest ❤❤☺❤❤☺
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