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03.11.2020

Determine if the two figures are congruent and explain your answer using transformations

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24.02.2022, solved by verified expert

Bhaskar Singh Bora

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Determine if the two figures are congruent and, №15224097, 03.11.2020 14:40

When two figures are congruent they will have exactly the same sides and exactly the same angles.

Figure in the left side can be converted to figure to the right side by using the following transformations

1) Move the figure by 1 towards left side.

2) Move the figure by 1 towards down side.

3) Take time image of the figure taking y-axis as a mirror

as we can see that there is no dilation in sides of the figure hence both the figures are congruent.

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Mathematics

Two figures are shown below. Which of the following statements correctly explains whether or not the two figures are congruent? The two figures are congruent since there is a reflection that carries one figure onto the other. O The two figures are congruent since there is a rotation that carries one figure onto the other. O The two figures are not congruent since the two figures are oriented differently. O The two figures are not congruent since there is no translation that carries one figure onto the other.

Step-by-step answer

P Answered by PhD

4

B

Step-by-step explanation:

Mathematics

Two figures are shown below. Which of the following statements correctly explains whether or not the two figures are congruent? The two figures are congruent since there is a reflection that carries one figure onto the other. O The two figures are congruent since there is a rotation that carries one figure onto the other. O The two figures are not congruent since the two figures are oriented differently. O The two figures are not congruent since there is no translation that carries one figure onto the other.

Step-by-step answer

P Answered by PhD

4

B

Step-by-step explanation:

Mathematics

A. The figures are not congruent since the two figures are oriented differently. B. The two figures are congruent since there is a rotation that will map one onto the other. C. The two figures are congruent since there is a reflection that will map one onto the other. Clear selection

Step-by-step answer

P Answered by Master

20

B.

Step-by-step explanation:

they are congruent because they are the same shape and a 90° rotation about the origen counterclockwise will may the shape in Quadrent 2 onto the shape in Quadret 3

Mathematics

Which statement is true? if two figures are similar, then they are congruent. if two figures are congruent, then they are similar. if two figures are congruent, then they have the same shape but not necessarily the same size. if two figures are similar, then corresponding sides must be congruent.

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P Answered by Specialist

13

the answer is b

Step-by-step explanation:

Mathematics

What can you say about the two figures A.The two figures are congruent but not similar. B.The two figures are not similar or congruent. C.The two figures are similar and congruent. D.The two figures are similar but not congruent.

Step-by-step answer

P Answered by Master

2

The answer would be letter D!

hope this helps

Mathematics

A. The figures are not congruent since the two figures are oriented differently. B. The two figures are congruent since there is a rotation that will map one onto the other. C. The two figures are congruent since there is a reflection that will map one onto the other. Clear selection

Step-by-step answer

P Answered by Master

20

B.

Step-by-step explanation:

they are congruent because they are the same shape and a 90° rotation about the origen counterclockwise will may the shape in Quadrent 2 onto the shape in Quadret 3

Mathematics

Mat 4. which statement is true? a)if two figures are similar, then corresponding sides must be congruent. b)if two figures are similar, then they are congruent. c)if two figures are congruent, then they are similar. d)if two figures are congruent, then they have the same shape but not necessarily the same size. 5. the ratio of the longer side of a rectangle to its shorter side is 4 to 3. if the shorter side of the rectangle is 21 ft, what is the length of its longer side? a)26 ft b)30 ft c)24 ft d)28 ft 6. a painting is 24 in. wide by 32 in. long.

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P Answered by Master

5

4. C)If two figures are congruent, then they are similar.
If they are congruent them shape and size are the same and hence they are similar

5. Ratio 4/3 smaller side is 21
Multiply to find large side
4/3×21= 28ft D)

6. Width went from 24 to 3 in divide to get ratio
24/3 =8 now divide the length by 8 to find the postcard length
32/8= 4 in A)

8. If they are similar you need to find the ratio y reduces from 8 is similar to 6 so link those 6/8
This is your ratio you can simplify it to 3/4 now y/6 should also = 3/4
Y/6=3/4
Y=18/4= 4.5 C)

9.C)DC

Mathematics

Which statement is true? if two figures are similar, then they are congruent. if two figures are congruent, then they are similar. if two figures are congruent, then they have the same shape but not necessarily the same size. if two figures are similar, then corresponding sides must be congruent.

Step-by-step answer

P Answered by Master

13

the answer is b

Step-by-step explanation:

Mathematics

Which conditional statement is false? a. if a figure has four congruent angles, then it is a square. b. if two figures are congruent, then they have equal perimeters. c. if two figures are congruent, then they have equal side and angle measurements.

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P Answered by Master

14

Statement A. If a figure has four congruent angles, then it is a square is false. For one, a rectangle serves as a counterexample having four congruent angles but it is not a square.

Mathematics

What does it mean if two figures are congruent? a) congruent figures have the same size and the same shape. b) congruent figures have different sizes and different shapes. c) congruent figures have the same size but are different shapes. d) congruent figures have the same shape but are different sizes.

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P Answered by Master

8

A

Step-by-step explanation:

congruent shapes have the same shape and size

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