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Linear Algebra
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Suppose L is the line in R3 defined by x = t + 2 y = t + 1 z = 1: Choose the correct statement(s). A. (2; 1; 1) is a point on the line L: B. The vector (3; 3; 0) is parallel to L:
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for t=0, you get x= 2, y=1, z= 1 so choice A is correct we can write the equation as P= (1,1,0)*t + (2,1,1) where P is a point in 3-D the "direction vector" is (1,1,0) and any vector parallel to it is a scaled version of (1,1,0) example: 3(1,1,0)= (3,3,0) is a parallel vector.
Why is answer b incorrect
I think b is correct, the vector (3,3,0) is parallel to the line L
Thanks for the response. What software did you use to create the graph
geogebra (it's free)
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Thanks for the info
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