Complete the proof that △FGH isn't similar to △JIH


Answer:
step 2: (FH)/(JH)=5/6
step 3: (GH)/(IH)=(FH)/(JH)
Step-by-step explanation:
this is right
The △FGH isn't similar to △JIH.
A triangle is a polygon with three sides, angles and vertices.
The triangle is classified into various types on the basis of the angle and on the basis of the equality of the length of the sides, as obtuse , acute and right angled triangle and scalene, isosceles and equilateral triangle.
Two triangles are said to be similar when the sides of both the triangle are in proportion.
Two triangles FGH and IJH are given and have to be proved that they are not similar
The step 1 is GH/IH = 10/10 = 1 ( By substituting given values)
The step 2 is GF/IJ = 8 /8 = 1 ( By substituting given values)
The step 3 is FH/HJ = 1
FH = HJ ( ( By substituting values from 1 and 2)
This is not true, FH = 5 and HJ = 6
As the corresponding sides of the triangles are not equal so they are not similar.
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