Show the vectors (2, 4, -1), (8, 10, 5) and (5, -3, 2) are coplanar Three Different Approaches

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Strategy for Coplanar Vectors and Linear Combination of Vectors in R3.
Coplanar vectors problems can be solved using two different strategies as shown in the video. Consider linear combination of scalar triple product of vectors.
#vectors_mcv4u #vectors_Introduction #linearcombination #scalartripleproduct #coplanar #coplanarvectors #anilkumar #globalmathinstitute #edexcel #vectors #vectors_3d #vectors_mcv4u

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You are an excellent teacher. Along with the example you have explained the basic concept. (Will be good to add: (1) (uxv).w is also known as a scalar triple product (the term is mentioned in the video, though), and (2) The three vectors are linearly dependent.

moinmalik

Yeah...
It's Short, sweet and cristal clear ..
Amazing... 🤘🤘

mamathapasham

Dear Anil thank you for this video. I have learnt that you could do the same investigation to proof that the vectors lie in the same plane by doing a determinant operation on them ( det )
I did that operation and I got a zero as outcome. Does that not proof that the vectors all live in the same plane because the volume of that plane is zero?

TheNetkrot

Excellent sir🎉 lots of love from India ❤, , , ,

umabatisaha

That was excellent thanks so much. By the way, great voice. 👍👍

adriancook

Please help me with this:
Three vectors a, b, c are mutually perpendicular with |b|=1 and |c|= . If the vectors p = 2a+3b+4c and q= a+2b-3c are perpendicular:
(i) Find |a|
(ii) Determine the magnitude of q

akubuiroemeka

How do we show the vectors 5a + 6b +7c,
7a -8b +9c and
2a +20b + 5c are coplanar while a, b, c are vectors which are non- coplanar, please help

mymaths

Excellent work sir!!
I just want to know if the scalar factors must be the same to prove collinearity or just the ability to represent them as a linear combination each other?

ugwuodojeremiahnnaemeka

Three vectors are added and the resultant (-8, 6)m.If two of the vectors are(3, 6)m and(-5, 4)m. find the third vectors .please work it

derejemekonnen

You definitely made mistakes. Because I'm Lost

egereonumichael

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