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In math, a vector is an object that has both a magnitude and a direction. Vectors are often represented by directed line segments, with an initial point and a terminal point. The length of the line segment represents the magnitude of the vector, and the arrowhead pointing in a specific direction represents the direction of the vector.
- Scalar Multiplication
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- Angle
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- Orthogonal Projection
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- Cross Product
Advanced Math Solutions – Vector Calculator, Simple Vector...
- Dot Product
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- Unit
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- Scalar Projection
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- Gram-Schmidt
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- Scalar Multiplication
Streamline vector operations with our vector calculator. Easily perform addition, subtraction, multiplication, and more for precise resultant vectors.
Step-by-step solution. Alternative normalized form. Spherical coordinates. Approximate form. Corresponding line segment. Download Page. POWERED BY THE WOLFRAM LANGUAGE. Compute answers using Wolfram's breakthrough technology & knowledgebase, relied on by millions of students & professionals.
This calculator performs all vector operations in two- and three-dimensional space. You can add, subtract, find length, find vector projections, and find the dot and cross product of two vectors. For each operation, the calculator writes a step-by-step, easy-to-understand explanation of how the work has been done.
Enter values into Magnitude and Angle ... or X and Y. It will do conversions and sum up the vectors. Learn about Vectors and Dot Products.
To use this vector calculator simply enter the x and y value of your two vectors below. Make sure to separate the x and y value with a comma. I put an example below so you can see how it is done.
Vectors. Compute properties of a vector: vector {2, -5, 4} Specify a vector as a linear combination of unit vectors: vector 3i + 5j. vector 2i - 4j + 3k. Compute the norm of a vector: norm {12, -5}