I'm trying to learn about Vectors in Math, but I can't find a website where I can understand anything, please help me understand by posting a good link, or a good explanation of what a vector in math is..............
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2 \times 3
2×3
2^{34}
234
a_{i-1}
ai−1
\frac{2}{3}
32
\sqrt{2}
2
\sum_{i=1}^3
∑i=13
\sin \theta
sinθ
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123
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A vector would be used to show the distance and direction something moved in. If you ask for directions, and a person says "Walk one kilometer towards the North", that's a vector. If he says "Walk one kilometer", without showing a direction, it would be a scalar.
That is physics, where a vector has both direction and magnitude, I'm talking about vectors in Math, as in Euclidian geometry and Euclidian vectors @Hamza Anushath, thanks for trying!
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to ensure proper formatting.2 \times 3
2^{34}
a_{i-1}
\frac{2}{3}
\sqrt{2}
\sum_{i=1}^3
\sin \theta
\boxed{123}
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A vector would be used to show the distance and direction something moved in. If you ask for directions, and a person says "Walk one kilometer towards the North", that's a vector. If he says "Walk one kilometer", without showing a direction, it would be a scalar.
@Percy Jackson, this is for you...
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That is physics, where a vector has both direction and magnitude, I'm talking about vectors in Math, as in Euclidian geometry and Euclidian vectors @Hamza Anushath, thanks for trying!
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@Percy Jackson, they are the same thing! Check it out yourself...
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@Hamza Anushath
Oh! Thanks, I thought that they were different things, as it was in in the 12th std Syllabus of maths.But we draw them on diagrams instead...
And a vector z (\vec{z}) is represented like this: (a,b), which denotes if you put its starting point on the origin, it’s endpoint is on (a,b).
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Doesn't the way you represent vectors differ from country to country? E.g., I've always learnt to write vectors as (ab).
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(a b) - YOu mean this @Lorenz W.
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(ba)
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(ab) @Lorenz W. put double \ after a instead of \ in your latex :)
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@Lorenz W. put double \ after a instead of \ in your latex :)
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(ba)
Just a \choose bHi Percy. This is a really amazing "interactive textbook" all about linear algebra. Hope you find it helpful!
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Thanks David!