How do you plot a 3D vector in Mathematica 8?

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SUMMARY

This discussion focuses on plotting a 3D vector and a plane in Mathematica 8. The fixed vector <3, 4, 3> is represented using the command Graphics3D[Arrow[{{0,0,0},{3,4,3}}]], which correctly displays the vector from the origin to the specified coordinates. Additionally, the plane defined by the equation 11x + 19y + 39z = 88 can be plotted using the command Plot3D[(88-(11x+19y))/39,{x,-3,3},{y,-3,3}], allowing for a visual representation of the surface in 3D space.

PREREQUISITES
  • Familiarity with Mathematica 8 syntax and commands
  • Understanding of 3D vector representation
  • Knowledge of plotting functions in Mathematica
  • Basic algebra for manipulating equations of planes
NEXT STEPS
  • Explore advanced 3D plotting techniques in Mathematica 8
  • Learn about vector operations and transformations in Mathematica
  • Investigate surface plotting with Plot3D for different equations
  • Study the use of Graphics3D for complex 3D visualizations
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Mathematics students, educators, and researchers who require visual representations of vectors and planes in 3D using Mathematica 8.

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For example, how would I plot the fixed vector <3, 4, 3>?

I'm not sure if I'm using the correct language; I mean the vector with its tail at (0, 0, 0) and head at (3, 4, 3).Also, how would I plot the plane 11x + 19y + 39z = 88?
 
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