Seth is using the figure shown below to prove Pythagorean Theorem using triangle similarity: In the given triangle ABC, angle A is 90o and segment AD is perpendicular to segment BC. The figure shows triangle ABC with right angle at A and segment AD. Point D is on side BC. Which of these could be a step to prove that BC2 = AB2 + AC2? By the cross product property, AB2 = BC multiplied by BD. By the cross product property, AC2 = BC multiplied by BD. By the cross product property, AC2 = BC multiplied by AD. By the cross product property, AB2 = BC multiplied by AD.
@Jaynator495
Is it B?
This is my last question by the way
Let me check.
Was there a image that went with this question?
Sorry forgot to post it
|dw:1478197605663:dw|
I assume that on the question it looks like \(\Large\sf AB^2\)?
Yes
Alright, just had to double check lol
\[BC^2=AB^2+AC^2\]
Well... This is pretty much the only area of geometry I have trouble with... ya... I can't reliably help you in this problem, as I won't know for fact I'm correct, let me find someone who can however!
@Directrix he probably won't show, so i'll work on finding someone else...
@mathstudent55
@ganeshie8
I haven't been in the math section in so long, idk who helps anymore LOL
I only know the older helpers x'D
Darn it
Don;'t try anymore because I just submitted the assignment and I got a 40% on it
aww
I was trying the problem out .-.
I'm fixing to cry right now but every one of the ones that @Jaynator495 Helped me with I got right
the cross product property would use the idea that BC multiplied by AD is the area of the triangle
I spent hours on this assignment for nothing
I'm sorry! ;-; At least you got the last one right ;-;
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