dot product

Example Sentences

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The calculation involves forming vectors along the directions of the lines and using both the cross product and the dot product.

From Textbooks • Mar. 30, 2016

In this section, we develop an operation called the dot product, which allows us to calculate work in the case when the force vector and the motion vector have different directions.

From Textbooks • Mar. 30, 2016

When two vectors are combined using the dot product, the result is a scalar.

From Textbooks • Mar. 30, 2016

Therefore, the tangent vector and the force vector have a positive dot product all along C1, and the line integral will have positive value.

From Textbooks • Mar. 30, 2016

Using the dot product, find the projection of vector v12 found in step 4 onto unit vector n found in step 3.

From Textbooks • Mar. 30, 2016