PROVE THE RIGHT TRIANGLE SIMILARITY THEOREM
ΔABC is a right triangle with ∠BAC as its right angle, and hypotenuse BC. AD is the altitude to the hypotenuse of ΔABC.
Base on the figure above, complete the table by answering the following questions:

1.
What do you think is the reason for letter c?
2.
What made you think that ∠ADB and ∠ADC are right angles (d)?
3.
Statement 5 is true because of what principle?
4.
∠ABD is congruent to ∠CBA ∠ACD is congruent to ∠BCA. These statements are true because of?
5.
What previous theorem/postulate made statement 7 correct?
6.
Therefore, 𝛥𝐴𝐷𝐵∼𝛥𝐴𝐵𝐶∼𝛥𝐴𝐶𝐷 by?
7-15.
Given the figure 𝛥ABC above, find the length of of segments BD, DC, and BC. (Post your solution on the link that will be uploaded in Google Classroom)