Answer:
this is the method of elimination and how to do it
Hope this helps :))
Answer:
The correct option is;
The sum of angles A and B are supplementary to angle C
Step-by-step explanation:
The statements are analysed as follows
1. Angle A is congruent to itself reflective property
Which shows that ΔABC and ΔADE have a common and equal angle
2. Segment ED and CB are parallel
From the transversal line passing EB and CB which shows that the angles ∠ADE and ∠ABC are equal and also ∠AED and ∠ACB are equal
The statement is used to prove similarity between the ΔABC and ΔADE
3. The sum of angles A and B are supplementary to angle C
The above statements relates to only ΔABC and i does not show similarity between ΔABC and ΔADE.
Answer:
△ GHI ≅ △ JKL. (Proved)
Step-by-step explanation:
In triangle Δ GHI, GI = 5 and HI = 4.
If we consider the triangle is a right triangle having hypotenuse = 5 and any other leg = 4.
Then this will follow the Pythagoras theorem as 3² + 4² = 5², where 3 is the other leg.
Therefore, Δ GHI is a right triangle having hypotenuse 5 and one leg 4.
Similarly, we can prove that △ JKL is also a right triangle(Since JK = 4 and JL = 5), having hypotenuse 5 and one leg 4.
Therefore, applying HL rule, we cam conclude △ GHI ≅ △ JKL. (Proved)
