MEDAL for best answer!!!!!!! If triangle XYZ is dilated by a scale factor of four about the center of the triangle to create triangle X'Y'Z', dilated line Y'A' will (6 points) be parallel to line YA and pass through point Z be perpendicular to line YA and pass through point Y pass through points Y and A move four units to the left
@Mehek14
Do you know what it is?
The center stays the same to line will be?
Idk
I'll give you and example with a circle |dw:1463687614725:dw|
so it will be perpendicular
No the line is still in the same place
So be parralel to YA
It would be parallel if it was beside it so no
1st option
Or just pass throught the point 3rd option
C
Okay I got a couple more do you mind just double check them?
If triangle HIJ is dilated about the center of the triangle to create triangle H'I'J', dilated line A'B' will (6 points) be perpendicular to AB lie on the same line as AB shift four units to the left be parallel to AB
I chose lie on the same line as AB
It would the same line if it was in the center but it isn't
So it would be perpendicular
No
Then be parralel to AB
Yes
Are these 2 triangles similar? No, because the corresponding sides are not proportional Yes, because the corresponding sides are proportional No, because there are not two pairs of congruent corresponding angles Yes, because there are two pairs of congruent corresponding angles
I choose No, because there are not two pairs of congruent corresponding angles
Angles are congruent
So either A or D
It D?
Yes
Last one left An architect planned to construct two similar stone pyramid structures in a park. The figure below shows the front view of the pyramids in her plan, but there is an error in the dimensions:
Which of the following changes should she make to the length of side RQ to correct her error? (6 points) Change the length of side RQ to 9 feet Change the length of side RQ to 10.5 feet Change the length of side RQ to 8 feet Change the length of side RQ to 11.5 feet
I choose Change the length of side RQ to 10.5 feet
Not sure
Okay thanks
Join our real-time social learning platform and learn together with your friends!