Class 9 Practice Set 3.1 Lecture 1 Polynomials Chapter 3| 9th Maths 1 |Std 9 Maths 1 3.1 | Algebra
Yogesh Sir's Backbenchers・2 minutes read
The video discusses Polynomials, highlighting the conditions required to classify an expression as a polynomial and the importance of the power in determining its degree. Understanding the degree of polynomials, especially how to calculate it based on the highest power in the expression, is crucial.
Insights
- A polynomial must have a power that is a whole number from one to infinity to be classified as such, with constant polynomials having a power of zero.
- The degree of a polynomial is determined by the highest power in the expression, highlighting the significance of understanding and calculating polynomial degrees for accurate classification.
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Recent questions
What are the conditions for a polynomial?
The power must be a whole number from one to infinity.
How is the degree of a polynomial determined?
By the highest power present in the expression.
What is a constant polynomial?
A polynomial where the power is zero.
Why is the power of a polynomial important?
It determines if the expression qualifies as a polynomial.
How can one calculate the degree of a polynomial?
Based on the highest power present in the expression.
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