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Thought-Process to Discover Knowledge

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nubtrek is designed to explain mathematics and science for young readers. Every topic consists of four sections.

  nub,

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User Guide    

nub is the simple explanation of the concept.

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exercise provides practice problems to become fluent in the concepts.

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summary of this topic

Properties of Vector Multiplication by Scalar

Properties of Vector Multiplication by Scalar

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 »  multiplication of a vector by a product of two scalars
    →  `(lambda mu) vec p = lambda (mu vec p)`

Multiplication by Product of Scalars

plain and simple summary

nub

plain and simple summary

nub

dummy

 •  Multiplication of vector by a product of two scalars is equivalently multiplication by the scalars one by one.

simple steps to build the foundation

trek

simple steps to build the foundation

trek

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In this page, multiplication of a vector by product of scalars is explained.


Keep tapping on the content to continue learning.
Starting on learning the property "Multiplication of vector by Product of Scalars". ;; In this page, multiplication of a vector by product of scalars is explained.

Given that `vec p = ai+bj+ck` and `lambda, mu` where `a,b,c,lambda,mu in bbb R`, What will be the result of `(lambda mu) vec p `?multiplication by two scalars

  • `lambda(mu vec p)`
  • `lambda vec p mu vec p`
  • `mu vec p

The answer is '`lambda(mu vec p)`'. This is proven by multiplying the components individually by the scalar.

comprehensive information for quick review

Jogger

comprehensive information for quick review

Jogger

dummy

Multiplication by Product of scalars: Given a scalar as product of two scalars `lambda mu`,
`(lambda mu)vec p = lambda(mu vec p)`



           

practice questions to master the knowledge

Exercise

practice questions to master the knowledge

Exercise

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Progress

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Given that vector p = a i+b j+c k and lambda, mu ; where a,b,c,lambda,mu are in real numbers, What will be the result of lambda multiplied mu multiplied vector p ?
1
2
3
The answer is "lambda multiplied, mu times vector p". This is proven by multiplying the components individually by the scalar.
Multiplication of vector by a product of two scalars is equivalently multiplication by the scalars one by one
Multiplication by Product of scalars: Given a scalar as product of two scalars lambda and mu ;; lambda times mu multiplied vector p = lambda multiplied mu times vector p

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