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percghøst*
percghøst*

percghøst*

you say that shit again but do you live by it?
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This graph component shows a diagram similar to the one on the previous screen.
There is a pair of parallel lines and a triangle in between these lines with two vertices ("A" and "B") on the bottom line and one vertex ("C") on the top line, creating triangle "A" "B" "C".
There are seven clickable angles on the interior of the parallel lines: two at point "A", two at point "B", and three at point "C".
The following angles have been selected:

Point B: left angle
Point C: left angle


Imagine that the two lines stay parallel, but you can drag points

"A"A
1791224546614.webp

,
"B"B
1791224546633.webp

, and
"C"C
1791224546651.webp

to make any triangle.




a. Click one set of two or more angles that you think will always be congruent no matter where you drag the points.
 
Yeat said:
This graph component shows a diagram similar to the one on the previous screen.
There is a pair of parallel lines and a triangle in between these lines with two vertices ("A" and "B") on the bottom line and one vertex ("C") on the top line, creating triangle "A" "B" "C".
There are seven clickable angles on the interior of the parallel lines: two at point "A", two at point "B", and three at point "C".
The following angles have been selected:

Point B: left angle
Point C: left angle


Imagine that the two lines stay parallel, but you can drag points

"A"AView attachment 430303
,
"B"BView attachment 430301
, and
"C"CView attachment 430302
to make any triangle.




a. Click one set of two or more angles that you think will always be congruent no matter where you drag the points.
Click to expand...
Go ask chatgpt
 
1791225503771.webp
 
The set that is always congruent is
∠A (the angle inside the triangle at A) and ∠C (the left angle at C). So select the A angle inside triangle ABC + the C left angle.
 
Yeat said:
This graph component shows a diagram similar to the one on the previous screen.
There is a pair of parallel lines and a triangle in between these lines with two vertices ("A" and "B") on the bottom line and one vertex ("C") on the top line, creating triangle "A" "B" "C".
There are seven clickable angles on the interior of the parallel lines: two at point "A", two at point "B", and three at point "C".
The following angles have been selected:

Point B: left angle
Point C: left angle


Imagine that the two lines stay parallel, but you can drag points

"A"AView attachment 430303
,
"B"BView attachment 430301
, and
"C"CView attachment 430302
to make any triangle.




a. Click one set of two or more angles that you think will always be congruent no matter where you drag the points.
Click to expand...
ok
 
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