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Thought-Process to Discover Knowledge

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

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

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**.

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

think,

figure-out, &

learn.

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

think,

figure-out, &

learn.

To make best use of nubtrek, understand what is available.

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

nub,

trek,

jogger,

exercise.

This captures the small-core of concept in simple-plain English. The objective is to make the learner to think about. continue

Trekking is bit hard, requiring one to sweat and exert. The benefits of taking the steps are awesome. In the trek, concepts are explained with exploratory questions and your thinking process is honed step by step. continue

This captures the essence of learning and helps one to review at a later point. The reference is available in pdf document too. This is designed to be viewed in a smart-phone screen. continue

This part does not have much content as of now. Over time, when resources are available, this section will have curated and exam-prep focused questions to test your knowledge. continue

Voice

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» argument of product is sum of arguments of multiplicand and multiplier.

→ `arg (z_1 xx z_2) = arg(z_1) + arg(z_2)`

*plain and simple summary*

nub

*plain and simple summary*

nub

dummy

• argument of product is sum of arguments.

*simple steps to build the foundation*

trek

*simple steps to build the foundation*

trek

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Argument of product is sum of arguments of the multiplicands.

Starting on learning "Argument in multiplication". ;; In this page you will learn Argument of product is sum of arguments of the multiplicands.

Given `z_1 = a_1+ib_1` and `z_2 = a_2+ib_2` what is the argument of product `text(arg)(z_1 xx z_2)`?

- `text(arg)z_1 xx text(arg)z_2`
- `text(arg)z_1 + text(arg)z_2`

The answer is '``text(arg)z_1 + text(arg)z_2``'.

Given `z_1 = a_1+ib_1` and `z_2 = a_2+ib_2`, the argument of product

`text(arg)(z_1 xx z_2)`

`quad quad = text(arg)(r_1r_2 e^(i theta_1 + theta_2))`

`quad quad = theta_1 + theta_2`

`quad quad = text(arg)z_1 + text(arg)z_2`

*comprehensive information for quick review*

Jogger

*comprehensive information for quick review*

Jogger

dummy

**Argument of Product: ** For complex numbers `z_1, z_2 in CC`

`text(arg)(z_1 xx z_2) = text(arg)z_1 + text(arg)z_2`

*practice questions to master the knowledge*

Exercise

*practice questions to master the knowledge*

Exercise

Given `z_1 = a_1+ib_1` and `z_2 = a_2+ib_2`, what is the argument of quotient `text(arg)(z_1 -: z_2)`?

- `text(arg)z_1 -: text(arg)z_2`
- `text(arg)z_1 xx text(arg)z_2 `
- `text(arg)z_1 - text(arg)z_2 `
- `text(arg)z_1 + text(arg)z_2 `

The answer is '`text(arg)z_1 - text(arg)z_2`'.

*your progress details*

Progress

*About you*

Progress

Given z1 = a1+i b1 and z2 = a2+i b2 what is the argument of product argument z1 multiplied z2?

multiplied

argument z1 multiplied argument z2

plus

argument z1 plus argument z2

The answer is 'argument z1 plus argument z2 '

Given z1 = a1+i b1 and z2 = a2+i b2, the argument of product ;; argument of z1 xx z2 ;; equals argument of r1 r2 e power i, theta1 + theta2 ;; equals theta1 + theta2 ;; equals argument of z1 + argument of z2

argument of product is sum of arguments.

Argument of Product: For complex numbers z1, z2 in CC ;; argument of z1 multiplied z2 = argument of z1 + argument of z2

Given z1 = a1+i b1 and z2 = a2+i b2, what is the argument of quotient argument z1 divided by z2?

divided

argument z1 divided argument z2

multiplied

argument z1 multiplied argument z2

minus

argument z1 minus argument z2

plus

argument z1 plus argument z2

The answer is 'argument z1 minus argument z2'