I have 2 points are : 3,5,10 and -1,2,0. How to find equivalent for

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I have 2 points are : 3,5,10 and -1,2,0. How to find equivalent for its line?
 
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Welcome to PF!

Hi santo2110! Welcome to PF! :smile:
santo2110 said:
I have 2 points are : 3,5,10 and -1,2,0. How to find equivalent for its line?

Are these (x,y,z) coordinates?

And equivalent what? (or do you mean the equation of the line joining them?) :confused:
 


tiny-tim said:
Hi santo2110! Welcome to PF! :smile:


Are these (x,y,z) coordinates?

And equivalent what? (or do you mean the equation of the line joining them?) :confused:

Yes, i mean equation sori
 
ok, then start from one point, and add a parameter times the vector from that point to the other point. :smile:
 
Thread 'Direction Fields and Isoclines'

Thread 'Direction Fields and Isoclines'

I sketched the isoclines for $$ m=-1,0,1,2 $$. Since both $$ \frac{dy}{dx} $$ and $$ D_{y} \frac{dy}{dx} $$ are continuous on the square region R defined by $$ -4\leq x \leq 4, -4 \leq y \leq 4 $$ the existence and uniqueness theorem guarantees that if we pick a point in the interior that lies on an isocline there will be a unique differentiable function (solution) passing through that point. I understand that a solution exists but I unsure how to actually sketch it. For example, consider a...
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