The diagonals of the cyclic quadrilateral $$\(A B C D\)$$ intersect at $$\(X\)$$. Explain why triangle $$\(A D X\)$$ is similar to triangle $$\(B C X\)$$. Give a reason for each statement you make. ......................................................................................................................................... . ......................................................................................................................................... . ......................................................................................................................................... . .........................................................................................................................................
Exam No：0580_w20_qp_42 Year：2020 Question No：8(c)(i)
Answer:
angle \(A D X=\) angle \(B C X\) oe
same segment oe
angle \(D A X=\) angle \(C B X\) oe
same segment oe
angle \(A X D=B X C\) oe
[vertically] opposite oe
corresponding angles are equal oe
same segment oe
angle \(D A X=\) angle \(C B X\) oe
same segment oe
angle \(A X D=B X C\) oe
[vertically] opposite oe
corresponding angles are equal oe
Knowledge points:
E4.7.10 angles in the same segment are equal
E4.7.2 angles at a point on a straight line and intersecting straight lines
Solution:
Download APP for more features
1. Tons of answers.
2. Smarter Al tools enhance your learning journey.
IOS
Download
Download
Android
Download
Download
Google Play
Download
Download