Examples of using A vector in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
And then if we do the bottom rows-- Remember when you multiply a scalar times a vector you multiply it by each of these terms.
When you put them all together, it becomes a vector valued function, because we're multiplying the first one times a vector.
In vector calculus, a vector field is an assignment of a vector to each point in a subset of space.
This representation of a vector field depends on the coordinate system, and there is a well-defined transformation
And we're going to see some concrete examples of taking a line integral through a vector field, or using vector functions, in the next video.
Wouldn't it be nice if I could define this thing as some new matrix times a vector x, right?
Let's say someone gives you a vector v that isn't a unit vector.
And it's a neat way to relate a line integral of a vector field that has these partial derivatives, assuming it has these partial derivatives, to the region, to a double integral of the region.
In mathematics, a pre-Lie algebra is an algebraic structure on a vector space that describes some properties of objects such as rooted trees and vector fields on affine space.
His three-dimensional version of the Osirian symbol starts with a vector equilibrium a perfectly balanced force field with 12 equal energy lines radiating out.
Perhaps the wasps function as a vector. Like mosquitoes and malaria,
And multiplying this matrix times a vector x, so times x,
To examine our situation using physics. I'm doing a vector analysis based on Helmholtz's theorem.
In mathematics, a bilinear form on a vector space V is a bilinear map V× V→ K, where K is the field of scalars.
For a wave, your velocity-- and I could write it as a vector, but I think you get the general idea.
Other algebraic properties====* Any linear combination of even functions is even, and the even functions form a vector space over the reals.
And the general notation-- if I remember it correctly-- is that anything that's a matrix or a vector is bolded.
I just wrote this in engineering notation, obviously there are many ways that you could specify a vector.