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Description
"Watch this introductory session on Polynomials and learn the following sub-topics :
1) Definition
2) Application
3) Components
4) Degree of Polynomials
5) Types of Polynomials
6) What does not make a polynomial?
These basics will help to understand the further concepts better."
"Zeros of polynomial is nothing but the root or we can say tha value of 'x' that makes the polynomial equal to zero.
1) The various Types of Polynomials(Linear, Quadratic, Cubic etc)
2) Co-efficient of polynomials
3) Zeros of a Polynomial
4) Relation between zero and coefficient."
"Polynomial Long Division is an algorithm for dividing a polynomial with another polynomial of the same or lower degree.
This session also covers:
1- Dividing two numbers
2- Division Algorithm
3- Dividing Polynomials
"There exixts a relation between the zeros and coefficient of polynomials which is explained with an example on Quadratic Polynomial.
This session also includes:
1. Sum of zeroes,
2. Product of zeroes,
3. Sum of product of zeroes &
4. How to solve them
Only by knowing the roots you will be able to find the eqaution of a polynomial."
"We have learnt how to express polynomials algebraically, but can it be expressed geometrically?
Learn how to represent polynomials (Linear. Quadratic and Cubic) graphically.
Also learn how to identify different graphs based on their shapes."
This document has been prepared to provide an eloquent summary to the topic 'Polynomials'. Just after wathcing all the related explanatory sessions, skimming through this document will surely help the student with quick revision of the concepts.
This is a question bank on the topic of Polynomials. It contains various important questions along with step-by-step solutions. This document will act as a revision tool for some basic concepts in the chapter.
To watch the introductory video of this session for free,
Introduction to polynomials
Also find this document which will be very useful to solve variety of problems on Polynomials
Polynomials - Mathematics
1) Definition
2) Application
3) Components
4) Degree of Polynomials
5) Types of Polynomials
6) What does not make a polynomial?
These basics will help to understand the further concepts better."
"Zeros of polynomial is nothing but the root or we can say tha value of 'x' that makes the polynomial equal to zero.
1) The various Types of Polynomials(Linear, Quadratic, Cubic etc)
2) Co-efficient of polynomials
3) Zeros of a Polynomial
4) Relation between zero and coefficient."
"Polynomial Long Division is an algorithm for dividing a polynomial with another polynomial of the same or lower degree.
This session also covers:
1- Dividing two numbers
2- Division Algorithm
3- Dividing Polynomials
"There exixts a relation between the zeros and coefficient of polynomials which is explained with an example on Quadratic Polynomial.
This session also includes:
1. Sum of zeroes,
2. Product of zeroes,
3. Sum of product of zeroes &
4. How to solve them
Only by knowing the roots you will be able to find the eqaution of a polynomial."
"We have learnt how to express polynomials algebraically, but can it be expressed geometrically?
Learn how to represent polynomials (Linear. Quadratic and Cubic) graphically.
Also learn how to identify different graphs based on their shapes."
This document has been prepared to provide an eloquent summary to the topic 'Polynomials'. Just after wathcing all the related explanatory sessions, skimming through this document will surely help the student with quick revision of the concepts.
This is a question bank on the topic of Polynomials. It contains various important questions along with step-by-step solutions. This document will act as a revision tool for some basic concepts in the chapter.
To watch the introductory video of this session for free,
Introduction to polynomials
Also find this document which will be very useful to solve variety of problems on Polynomials
Polynomials - Mathematics
Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.
Highlights
Digital downloads
Grades
7th - 12th, Higher Education
Standards
CCSSHSA-APR.A.1
CCSSHSA-APR.B.2
CCSSHSA-APR.B.3
Tags
Duration
42:48
Description
"Watch this introductory session on Polynomials and learn the following sub-topics :
1) Definition
2) Application
3) Components
4) Degree of Polynomials
5) Types of Polynomials
6) What does not make a polynomial?
These basics will help to understand the further concepts better."
"Zeros of polynomial is nothing but the root or we can say tha value of 'x' that makes the polynomial equal to zero.
1) The various Types of Polynomials(Linear, Quadratic, Cubic etc)
2) Co-efficient of polynomials
3) Zeros of a Polynomial
4) Relation between zero and coefficient."
"Polynomial Long Division is an algorithm for dividing a polynomial with another polynomial of the same or lower degree.
This session also covers:
1- Dividing two numbers
2- Division Algorithm
3- Dividing Polynomials
"There exixts a relation between the zeros and coefficient of polynomials which is explained with an example on Quadratic Polynomial.
This session also includes:
1. Sum of zeroes,
2. Product of zeroes,
3. Sum of product of zeroes &
4. How to solve them
Only by knowing the roots you will be able to find the eqaution of a polynomial."
"We have learnt how to express polynomials algebraically, but can it be expressed geometrically?
Learn how to represent polynomials (Linear. Quadratic and Cubic) graphically.
Also learn how to identify different graphs based on their shapes."
This document has been prepared to provide an eloquent summary to the topic 'Polynomials'. Just after wathcing all the related explanatory sessions, skimming through this document will surely help the student with quick revision of the concepts.
This is a question bank on the topic of Polynomials. It contains various important questions along with step-by-step solutions. This document will act as a revision tool for some basic concepts in the chapter.
To watch the introductory video of this session for free,
Introduction to polynomials
Also find this document which will be very useful to solve variety of problems on Polynomials
Polynomials - Mathematics
1) Definition
2) Application
3) Components
4) Degree of Polynomials
5) Types of Polynomials
6) What does not make a polynomial?
These basics will help to understand the further concepts better."
"Zeros of polynomial is nothing but the root or we can say tha value of 'x' that makes the polynomial equal to zero.
1) The various Types of Polynomials(Linear, Quadratic, Cubic etc)
2) Co-efficient of polynomials
3) Zeros of a Polynomial
4) Relation between zero and coefficient."
"Polynomial Long Division is an algorithm for dividing a polynomial with another polynomial of the same or lower degree.
This session also covers:
1- Dividing two numbers
2- Division Algorithm
3- Dividing Polynomials
"There exixts a relation between the zeros and coefficient of polynomials which is explained with an example on Quadratic Polynomial.
This session also includes:
1. Sum of zeroes,
2. Product of zeroes,
3. Sum of product of zeroes &
4. How to solve them
Only by knowing the roots you will be able to find the eqaution of a polynomial."
"We have learnt how to express polynomials algebraically, but can it be expressed geometrically?
Learn how to represent polynomials (Linear. Quadratic and Cubic) graphically.
Also learn how to identify different graphs based on their shapes."
This document has been prepared to provide an eloquent summary to the topic 'Polynomials'. Just after wathcing all the related explanatory sessions, skimming through this document will surely help the student with quick revision of the concepts.
This is a question bank on the topic of Polynomials. It contains various important questions along with step-by-step solutions. This document will act as a revision tool for some basic concepts in the chapter.
To watch the introductory video of this session for free,
Introduction to polynomials
Also find this document which will be very useful to solve variety of problems on Polynomials
Polynomials - Mathematics
Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.
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Questions & Answers
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Standards
to see state-specific standards (only available in the US).
CCSSHSA-APR.A.1
Understand that polynomials form a system analogous to the integers, namely, they are closed under the operations of addition, subtraction, and multiplication; add, subtract, and multiply polynomials.
CCSSHSA-APR.B.2
Know and apply the Remainder Theorem: For a polynomial π±(πΉ) and a number π’, the remainder on division by πΉ β π’ is π±(π’), so π±(π’) = 0 if and only if (πΉ β π’) is a factor of π±(πΉ).
CCSSHSA-APR.B.3
Identify zeros of polynomials when suitable factorizations are available, and use the zeros to construct a rough graph of the function defined by the polynomial.
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