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Thought-Process to Discover Knowledge

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Books and other education websites provide "matter-of-fact" knowledge. Instead, nubtrek provides a thought-process to discover knowledge.

In each of the topic, the outline of the thought-process, for that topic, is provided for learners and educators.

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Books and other education websites provide "matter-of-fact" knowledge. Instead, nubtrek provides a thought-process to discover knowledge.

In each of the topic, the outline of the thought-process, for that topic, is provided for learners and educators.

Read in the blogs more about the unique learning experience at nubtrek.continue

Welcome to **nub****trek**.

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The content is presented in small-focused learning units to enable you to

think,

figure-out, &

learn.

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

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Understanding Properties of Vector Addition

» **Vector Addition is addition of real-numbers **

→ individual components on `3` axes are real numbers

→ the components add independently

→ properties of vector addition is equivalently that of real-number addition

*plain and simple summary*

nub

*plain and simple summary*

nub

dummy

Vector addition is equivalently addition of real-numbers as components.

Properties of vector addition are closely related to the properties of real-number addition.

*simple steps to build the foundation*

trek

*simple steps to build the foundation*

trek

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In this page, summary of all the properties of vector addition is explained.

Starting on learning "Understanding the properties of vector addition". ;; In this page, summary of all the properties of vector addition is explained.

Vectors are quantities with magnitude and direction. It is mathematically represented as components along 3 axes.

What numbers are used as components of vectors?

- integers
- rational numbers
- real numbers

Answer is 'real numbers'.

Vector addition is addition of individual components respectively. Since the components are real-numbers, Vector addition is equivalently real-number addition in multiple dimensions. It does not involve any trigonometric or other such manipulations.

Properties of Vector addition:

• Closure Property

• Commutative Property

• Associative Property

• Additive identity

• Additive Inverse

*comprehensive information for quick review*

Jogger

*comprehensive information for quick review*

Jogger

dummy

**Vector addition as addition of Real Numbers: ** Vector addition is equivalently addition of components that are real numbers.

Properties of vector addition is understood by applying the properties of real-number addition on the components.

*practice questions to master the knowledge*

Exercise

*practice questions to master the knowledge*

Exercise

*your progress details*

Progress

*About you*

Progress

Vectors are quantities with magnitude and direction. It is mathematically represented as components along 3 axes. What numbers are used as components of vectors?

integers;integer

integers

rational

rational numbers

real

real numbers

Answer is 'real numbers'.

Vector addition is addition of individual components respectively. Since the components are real-numbers, Vector addition is equivalently real-number addition in multiple dimensions. It does not involve any trigonometric or other such manipulations.

Vector addition is equivalently addition of real-numbers as components. Properties of vector addition are closely related to the properties of real-number addition.

Vector addition as addition of Real Numbers: Vector addition is equivalently addition of components that are real numbers. ;; Properties of vector addition is understood by applying the properties of real-number addition on the components.

Properties of Vector addition: ;; Closure Property ;; Commutative Property ;; Associative Property ;; Additive identity ;; Additive Inverse