Dessmarie2005idn
Answered

IDNLearn.com is your go-to resource for finding expert answers and community support. Get prompt and accurate answers to your questions from our community of knowledgeable experts.

Step 1 : Choose ONE of the following triangles complete the table below:
1. Obtuse Scalene Triangle Translation to prove SSS Congruence
or
2. Isosceles Right Triangle Reflection to prove ASA Congruence
or
3. Equilateral Equiangular Triangle Rotation to prove SAS Congruence
Original Coordinate Point
Transformation Rule
Image Coordinate Points


A (1, 4)
(x,y) -> (x+ ,y - )
A’ ( , )
B ( 7,4)
(x,y) -> (x+,y - )
B’ ( , )
C (8,9)
(x,y) -> (x+ ,y - )
C’ ( , )

- plz help I've been stuck on this for the longest now!!!

Step 1 Choose ONE Of The Following Triangles Complete The Table Below 1 Obtuse Scalene Triangle Translation To Prove SSS Congruence Or 2 Isosceles Right Triangl class=

Sagot :

Hansomeguyidn

Answer:

1.A

2.C

3.B

Step-by-step explanation:

mark as brainliest

MrRoyalidn

The triangles ABC and A'B'C' are congruent by SSS because the corresponding sides are congruent

How to transform the triangle?

The coordinates of the triangle are given as:

  • A = (1, 4)
  • B = (7,4)
  • C = (8,9)

To transform the triangle to prove the SSS congruence, we make use of the following translation rule:

(x,y) -> (x + 2, y - 5)

The above means that:

  • The triangle is translated 2 units right
  • And then translated 5 units down

So, we have:

A' = (1 + 2, 4 - 5)

A' = (3, -1)

B' = (7 + 2, 4 - 5)

B' = (9, -1)

C' = (8 + 2, 9 - 5)

C' = (10, -4)

Using the above transformation, the triangles ABC and A'B'C' are congruent by SSS because the corresponding sides are congruent

Read more about transformation at:

https://brainly.com/question/4289712

We appreciate every question and answer you provide. Keep engaging and finding the best solutions. This community is the perfect place to learn and grow together. Discover the answers you need at IDNLearn.com. Thank you for visiting, and we hope to see you again for more solutions.