- #1

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I know how to do it using one equation but I am unsure about how to do it using two equations

Thanks

- #1

- 52

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I know how to do it using one equation but I am unsure about how to do it using two equations

Thanks

- #2

ShayanJ

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- #3

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Could you please show an example I cant find anything about tangent vectors in my book

Thanks

- #4

ShayanJ

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- #5

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My class has not learned anything about using derivatives with vectors is there another way to solve this without using derivatives?

thanks

- #6

ShayanJ

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What textbook are you using?My class has not learned anything about using derivatives with vectors is there another way to solve this without using derivatives?

thanks

I think its better for me to take a look at it to see what tools you have at hand.

- #7

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This is the example we had from classWhat textbook are you using?

I think its better for me to take a look at it to see what tools you have at hand.

- #8

ShayanJ

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- #9

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(x,y,z)=(-1/2,-1/2-5/2)+t(1/2,1/2,1)

and

(x,y,z)=(-1,0,0)+s(1,3,-1)

would I have to combine these?

- #10

ShayanJ

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Good. Now those constant vectors which are the coefficients of t and s are the tangent vectors to those lines. Now you can either take the vector product of those tangent vectors as the tangent vector for your line or consider a vector with unknown components and set its scalar product with both tangent vectors to zero and find the components and take it as the tangent vector for your line.(x,y,z)=(-1/2,-1/2-5/2)+t(1/2,1/2,1)

and

(x,y,z)=(-1,0,0)+s(1,3,-1)

would I have to combine these?

- #11

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Thanks I got it nowGood. Now those constant vectors which are the coefficients of t and s are the tangent vectors to those lines. Now you can either take the vector product of those tangent vectors as the tangent vector for your line or consider a vector with unknown components and set its scalar product with both tangent vectors to zero and find the components and take it as the tangent vector for your line.

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