A) The steps of equivalent angles the ABCD and also KLMN room equal, however the lengths of matching sides the ABCD are half those the KLMN.

You are watching: Which of these conditions might be true if polygons abcd and klmn are similar?

Explanation:

The an interpretation of comparable polygons is two polygons whose equivalent angles are congruent and also whose matching sides are proportional.

If the lengths the the corresponding sides of ABCD are half of those of KLMN, this is the relationship 1:2.

Combined v the fact that the steps of the equivalent angles room congruent, this renders ABCD and KLMN similar polygons.

The inquiry ask to choose among the following choices that state the truth around the condition if polygon ABCD and also KLMN are similar and the answer would certainly be letter A. The steps of equivalent angles the ABCD and KLMN space equal, yet the lengths of corresponding sides of ABCD are fifty percent those of KLMN.

Option A is right

Step-by-step explanation:

For any type of two geometrical numbers to be similar we must have actually either the sides room in proportion or every angles are congruent.

If angles are not congruent then the two polygons can not be similar. So option B which claims angles room in the proportion 1:2 is incorrect.

If sides space equal, the 2 polygons require not it is in similar, example, a square and a rhombus. Thus option C is wrong

If sides space proportional and angles are not congruent then similarity can not be there. For this reason incorrect option d

Option a) The measures of equivalent angles that ABCD and KLMN are equal, but the lengths of matching sides of ABCD are half those the KLMN.

I would certainly say B.The steps of equivalent angles that ABCD and also KLMN are in the ratio 1 : 2, but the lengths of matching sides that ABCD and also KLMN space not proportional.

Bha Ruk let me prize it ns guess... Tu pgl hai.. Bhai ek br soach tph iss lmbe ques ko kaun pdhegaa? ### Another question on Mathematics

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