Difference between revisions of "Manuals/calci/VECTORPRODUCT"

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<div style="font-size:30px">'''VECTORPRODUCT (a,b)'''</div><br/>
 
<div style="font-size:30px">'''VECTORPRODUCT (a,b)'''</div><br/>
 +
OR
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<div style="font-size:30px">'''CROSSPRODUCT (a,b)'''</div><br/>
 
*<math>a</math> and <math>b</math> are any real numbers.
 
*<math>a</math> and <math>b</math> are any real numbers.
  
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#VECTORPRODUCT([4,10,3.2],[9,5.3,4]) = 23.04 12.8 -68.8
 
#VECTORPRODUCT([4,10,3.2],[9,5.3,4]) = 23.04 12.8 -68.8
 
#VECTORPRODUCT([5.3,7.2,8],[-6,-4,7]) = 82.4 -85.1 22.000000000000004
 
#VECTORPRODUCT([5.3,7.2,8],[-6,-4,7]) = 82.4 -85.1 22.000000000000004
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 +
==Related Videos==
 +
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{{#ev:youtube|v=E34CftP455k&t=7s|280|center|Cross Product}}
  
 
==See Also==
 
==See Also==
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*[[Manuals/calci/DOTPRODUCT | DOTPRODUCT]]
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*[[Manuals/calci/CARTESIANPRODUCT  | CARTESIANPRODUCT ]]
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*[[Manuals/calci/CROSSPRODUCT  | CROSSPRODUCT ]]
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 +
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==References==
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[https://www.mathsisfun.com/algebra/vectors-cross-product.html Vector Product]
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 +
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*[[Z_API_Functions | List of Main Z Functions]]
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*[[ Z3 |  Z3 home ]]

Latest revision as of 15:04, 7 February 2019

VECTORPRODUCT (a,b)


OR

CROSSPRODUCT (a,b)


  • and are any real numbers.

Description

  • This function shows the Cross product of two numbers.
  • Vector product is also called Cross product.
  • The Vector product is defined in three dimensional space and it is denoted by axb.
  • In VECTORPRODUCT (a,b), a and b are any two positive real numbers.
  • We can calculate the Cross Product this way:
  • = .
  • is the magnitude (length) of vector a
  • is the magnitude (length) of vector b
  • is the angle between a and b
  • is the unit vector at right angles to both a and b.

Examples

  1. VECTORPRODUCT([2,3,5],[8,6,4]) = -18 32 -12
  2. VECTORPRODUCT([4,10,3.2],[9,5.3,4]) = 23.04 12.8 -68.8
  3. VECTORPRODUCT([5.3,7.2,8],[-6,-4,7]) = 82.4 -85.1 22.000000000000004

Related Videos

Cross Product

See Also


References

Vector Product