the area of two similar triangles are 169cm2 and 121cm2 if larger side is 26 CM of larger triangle Find the length of longest triangle
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Answered by
2
let the two triangles be abc and def
ab is the larger of abc and de is larger of def
ar abc/ar def=ab2/de2
169/121=26^2/de^2
de^2=676×121/169
=4×121
=484
de=√484
=22cm
ab is the larger of abc and de is larger of def
ar abc/ar def=ab2/de2
169/121=26^2/de^2
de^2=676×121/169
=4×121
=484
de=√484
=22cm
Answered by
5
Hiii. ...friends,
Here is ur answer,
If two triangles are similar.
A1/A2 = (Side1/side2) ^2
Here A1 =Area if first triangle,
A2=Area of second triangle,
Side1 = Length of one side of first triangle.
Side2 = Length of corresponding side of second triangle.
So, Given that.
A1=169 square.cm
A2=121sq.cm
Side1= 26cm
Let the side of the second triangle be x.
So,
=> 169/121 = (26/x)^2
=> 13/11= 26/x
=> x=11×2 =22cm.
:-)Hope it helps u.
Here is ur answer,
If two triangles are similar.
A1/A2 = (Side1/side2) ^2
Here A1 =Area if first triangle,
A2=Area of second triangle,
Side1 = Length of one side of first triangle.
Side2 = Length of corresponding side of second triangle.
So, Given that.
A1=169 square.cm
A2=121sq.cm
Side1= 26cm
Let the side of the second triangle be x.
So,
=> 169/121 = (26/x)^2
=> 13/11= 26/x
=> x=11×2 =22cm.
:-)Hope it helps u.
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