Pythagorean Theorem in 3-D help!!!
@rational @tylermcmullen23 @TheSmartOne
Hello there! for the pythagorean theorem, remember that you have at least two sides to figure out the third|dw:1430136979127:dw|
to find the length of JM, we need to know JD and DM. Currently, however, we don't know DM
However, we have two sides that could help us figure out DM. So to solve this problem, find DM using the pythagorean theorem and then solve for JM with JD and DM Following me so far? @horsegirl325
Ya...Let me think...
uh..how exactly do u solve this..Sorry, I just started this stuff...
Its still kinda confusing....@Jamierox4ev3r
Don't worry about it, I'm here to help. This IS kind of confusing, especially since you need to do the pythagorean theorem twice
I get the conceptive how to solve it...but not so great at setting up.
meant concept* (stupid auto correct)
ah i see. So for our first solve, DM, we already have sides a and b If the pythagorean theorem is as follows: \[A ^{2} + B ^{2} = C ^{2}\]
yep!
then you would plug in 12^2 + 16^2 = c^2 from here, you would solve for c...just like a standard equation
I can find out A~B if u tell me what they are!
oh
The two sides that we are given are A and B, because side C is always the hypotenuse
C=160,000
SR=400
and that is 20!!!
woah! if you add 12^2 and 16^2 together, you get 544...to find side C, just square 544
|dw:1430137874322:dw|
oh, messed that up! 23.3!
\(\sqrt{544}\) and skull just nicely drew what sides you need to look at :) and 23.3 is correct
Pythagoras Theorem extrapolated to n-dimensions: √(∑(xi)^2) (where i ∈ Z+)
|dw:1430138084328:dw|
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