Question

I will medal and fan

The figure shows two parallel lines AB and DE cut by the transversals AE and BD:

Which statement best explains the relationship between Triangle ABC and Triangle EDC ?

Triangle ABC is similar to triangle EDC , because m∠3 = m∠6 and m∠1 = m∠4
Triangle ABC is similar to triangle EDC , because m∠3 = m∠4 and m∠1 = m∠5
Triangle ABC is con

Answer 1

Are those all the answer choices?

Answer 2

Triangle ABC is similar to triangle EDC , because m∠3 = m∠6 and m∠1 = m∠4
Triangle ABC is similar to triangle EDC , because m∠3 = m∠4 and m∠1 = m∠5
Triangle ABC is congruent to triangle EDC , because m∠3 = m∠4 and m∠1 = m∠5
Triangle ABC is congruent to triangle EDC, because m∠3 = m∠6 and m∠61 = m∠4

Answer 3

what about you mayank

Answer 4

what do you think?
any ideas ?

Answer 5

I know it's either A or B

Answer 6

i have another question

Answer 7

we know that angle 3=angle 4 are equal cuz they are vertically opposite angles

Answer 8

btw option A is wrong

Answer 9

Which relationship is always true for the angles r, x, y, and z of triangle ABC?

x + z = y
180 degrees − x = r
x + y + z = 180 degrees
x + y + z = 90 degrees

Answer 10

can you find out the relationship between angle 1 and angle 5 ?

Answer 11

on the first or second question

Answer 12

first question

Answer 13

idk they are eqaul

Answer 14

yep! they are equal due to opposite angles on a transversal line

Answer 15

ok now to question 2

Answer 16

what do you think?

Answer 17

C

Answer 18

how?

Answer 19

idk

Answer 20

angle 1 and angle 2 constitutes linear pair

Answer 21

that means
angle1+angle 2=180

Answer 22

from the above conclusion,can you tell me that what is correct option ?

Answer 23

so A

Answer 24

no B

Answer 25

yea

Answer 26

option B is correct

Answer 27

i have two more

Answer 28

sure

Answer 29

)A student writes an incorrect step while checking if the sum of the measures of the two remote interior angles of triangle ABC below is equal to the measure of the exterior angle.


Step 1: m∠m + m∠n + m∠p = 180 degrees (sum of angles of a triangle)
Step 2: m∠p + m∠o = 180 degrees (adjacent supplementary angles)
Step 3: Therefore, m∠m + m∠n + m∠o = m∠o + m∠p
Step 4: So, m∠m + m∠n = m∠p

In which step did the student first make a mistake and how can it be corrected?

Step 1; it should be m∠m + m∠n + m∠o = 180 degrees (sum of angles in a triangle)
Step 1; it should be m∠m + m∠n + m∠o = 90 degrees (adjacent angles)
Step 2; it should be m∠o + m∠p = 180 degrees (alternate exterior angles)
Step 2; m∠p − m∠o = 90 degrees (alternate interior angles)

Answer 30

what do you think?

Answer 31

C

Answer 32

nope

Answer 33

A

Answer 34

well yes !

Answer 35

thank you one more