Video Notes - Similarity, Congruence, Transformations (Practice Flashcards)

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Flashcards covering similarity (scale factors), congruence criteria (SAS, SSS, ASA, RHS), parallelogram properties, and basic transformations as referenced in the lecture notes.

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19 Terms

1
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In two similar triangles with a scale factor of 2.5 (large to small), if a side in the small triangle is 8 cm, what is the corresponding side length in the large triangle?

20 cm

2
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If a side measures 10 cm in the larger triangle and the scale factor from small to large is 2.5, what is the corresponding side in the smaller triangle?

4 cm

3
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What does scale factor represent in similar triangles?

The ratio by which corresponding lengths are multiplied; lengths in the larger triangle are the smaller lengths times the scale factor.

4
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What does SAS stand for in triangle congruence?

Side-Angle-Side

5
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Two triangles are congruent because two pairs of corresponding sides and the included angle are equal. Which congruence criterion is this?

SAS (Side-Angle-Side) congruence

6
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What are the general conditions for two triangles to be congruent?

All corresponding sides and all corresponding angles are equal.

7
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In the given pair of similar shapes, which side corresponds to LM?

AB

8
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In the given similar shapes, which angle corresponds to NOL?

∠LCD (as indicated in the notes)

9
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What is the scale factor from smaller to larger if LM corresponds to AB and NO corresponds to CD in the similar shapes?

The scale factor is LM/AB = NO/CD; the exact numeric value depends on the given lengths.

10
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In a pair of similar shapes, how do you compute the scale factor from one pair of corresponding sides?

Divide the length of a side in the larger figure by the length of its corresponding side in the smaller figure.

11
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If the scale factor from smaller to larger is 6, what is the length of a side that is 8 units in the smaller figure when mapped to the larger figure?

48 units

12
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True or false: In similar shapes, all corresponding sides are in the same ratio.

True; the ratio is constant and equal to the scale factor.

13
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In a parallelogram ABCD, what property ensures AB = CD and AD = BC?

Opposite sides are equal in length.

14
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Which quadrilateral ABCD has opposite sides parallel and equal?

Parallelogram

15
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Drawing a diagonal in a parallelogram creates two congruent triangles. True or false?

True

16
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Name three features to prove two triangles are congruent in the parallelogram diagram and state the congruency test used.

AB = CD; AD = BC; AC is a common side; using SAS or SSS to conclude congruence.

17
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In the congruent triangles that share vertex O, which side corresponds to BO?

CD

18
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Which transformation is used for item 2 in the transformation questions (as given)?

Reflection

19
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Which transformation occurs when moving a figure without rotation or reflection (pure slide)?

Translation