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Physics 8 Online
OpenStudy (tcp2315):

can sombody help me this question D in this... http://imageshack.us/photo/my-images/716/picture4ai.png/ much appreciated

OpenStudy (anonymous):

wrong section. Post it in math section bro and not physics :)

OpenStudy (tcp2315):

i did but math is clogged right now nobodies looking at it. and actually vectors are a part of physics too! kinematics... haha if you know how to answer it give it a try. not going to hurt you being in the 'wrong' section

OpenStudy (anonymous):

LOLOL.. This is pure 3D geometry question. Tell me where exactly you are facing problem. I am not going to give the entire solution

OpenStudy (tcp2315):

well i mean they are VELOCITY vectors ;) but its all math haha. and just question D, all of it haha. ill type in the answers to a, b and c. you need them i think.

OpenStudy (anonymous):

How can I know what you require and what you don't? So as far as I understood, you are facing in part d only.Is that correct ??

OpenStudy (anonymous):

You are facing "problem " in part d only ..

OpenStudy (tcp2315):

a) r = (8, 1, 0) + t (0, 0, 1) b) you dont need this for question D, but just setting the respective x, y, and z, coordinates lets s=2 which proves it. c) i) showing it isnt useful for D ii) AB = (2, -1, 5) yes, i only need help with part d

OpenStudy (anonymous):

I am getting Point D(0,2,-9). Is it correct ??

OpenStudy (anonymous):

@TCP2315

OpenStudy (tcp2315):

close, but no, the answer i have from the mark scheme is (4, -2, 9) :S

OpenStudy (anonymous):

@TCP2315 , make sure these are the right coordinates A (6,2,9) B(8,1,14) C(2,1,-4) Reply if they are correct/wrong??

OpenStudy (tcp2315):

i have those as well, yes.

OpenStudy (anonymous):

@TCP2315 , I have cross verified my answer and it is coming as (0,2,-9). See the solution below. |dw:1336004891170:dw| Let D(x,y,z) Since Line BC is parallel to line AD, therefore, the direction ratios of both lines are proportional. Let the following equation be equation 1 |dw:1336005034150:dw| Since Line DC is parallel to line AB, therefore, the direction ratios of both lines are proportional Let the following equation be equation 2 |dw:1336005130439:dw| x-value, y-value and z-value from both equation 1 and equation 2|dw:1336005267674:dw| Equating both x values , y values and z-values we get |dw:1336005431491:dw|

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