ex 2.4 q16 class 9 | class 9 ex 2.4 q16 | ncert class 9 chapter 2 exercise 2.2 question number 16 |
ex 2.4 q16 class 9 | class 9 ex 2.4 q16 | ncert class 9 chapter 2 exercise 2.2 question number 16 | *Step 4: Solving the Equation* Depending on the degree of the polynomial, choose an appropriate method to solve the equation. For quadratic polynomials, methods such as factoring, completing the square, or using the quadratic formula are commonly used. For higher-degree polynomials, methods like synthetic division or using polynomial identities may be required. *Step 5: Factoring the Polynomial* If the polynomial can be factored, express it as a product of simpler polynomials. For example, \(3x^2 - 5x + 2\) can be factored into \((3x - 2)(x - 1) = 0\). This step simplifies the equation and makes finding the solution easier. Chapter 2: Polynomials Exercise 2.1 :- • Polynomials class 9 | Exercise 2.1 | NCERT... Exercise 2.2 :- • Polynomials class 9 | Exercise 2.2 | NCERT... Exercise 2.3 :- • Polynomials Class 9 | Exercise 2.3 | NCERT... Exercise 2.4 :- • Polynomials Class 9 | Exercise 2.4 | NCERT... Link of Question of Exercise 2.4 Link of Question 1:- • ex 2.4 q1 class 9 | class 9 ex 2.4 q1 | nc... Link of Question 2:- • ex 2.4 q2 class 9 | class 9 ex 2.4 q2 | nc... Link of Question 3:- • ex 2.4 q3 class 9 | class 9 ex 2.4 q3 | nc... Link of Question 4:- • ex 2.4 q4 class 9 | class 9 ex 2.4 q4 | nc... Link of Question 5:- • ex 2.4 q5 class 9 | class 9 ex 2.4 q5 | nc... Link of Question 6:- • ex 2.4 q6 class 9 | class 9 ex 2.4 q6 | nc... Link of Question 7:- • ex 2.4 q7 class 9 | class 9 ex 2.4 q7 | nc... Link of Question 8:- • ex 2.4 q8 class 9 | class 9 ex 2.4 q8 | nc... Link of Question 9:- • ex 2.4 q9 class 9 | class 9 ex 2.4 q9 | nc... Link of Question 10:- • ex 2.4 q10 class 9 | class 9 ex 2.4 q10 | ... Link of Question 11:- • ex 2.4 q11 class 9 | class 9 ex 2.4 q11 | ... Link of Question 12:- • ex 2.4 q12 class 9 | class 9 ex 2.4 q12 | ... Link of Question 13:- • ex 2.4 q13 class 9 | class 9 ex 2.4 q13 | ... Link of Question 14:- • ex 2.4 q14 class 9 | class 9 ex 2.4 q14 | ... Link of Question 15:- • ex 2.4 q15 class 9 | class 9 ex 2.4 q15 | ... Link of Question 16:- • ex 2.4 q16 class 9 | class 9 ex 2.4 q16 | ... *Step 6: Finding the Roots* Solve for the roots (values of the variable) by setting each factor equal to zero. In our example, set \(3x - 2 = 0\) and \(x - 1 = 0\) to find the values of \(x\). Solve these simple linear equations to get the roots: \(x = \frac{2}{3}\) and \(x = 1\). *Step 7: Verifying the Solution* Substitute the roots back into the original polynomial to verify if they satisfy the equation. This step ensures the accuracy of your solution. In our example, substituting \(x = \frac{2}{3}\) and \(x = 1\) should satisfy the equation \(3x^2 - 5x + 2 = 0\). *Step 8: Summarizing the Solution* Summarize the solution clearly, stating the roots of the polynomial equation. For our example, the solutions are \(x = \frac{2}{3}\) and \(x = 1\). *Conclusion:* By following these steps, we can systematically solve polynomial equations. Understanding and applying these methods will strengthen your algebra skills and prepare you for more advanced mathematical concepts. In this video, we provided a detailed solution to Question 16 from Exercise 2.4, ensuring you grasp each step thoroughly. If you found this video helpful, please like, share, and subscribe to Epselon for more such educational content. Leave your questions and comments below, and we'll be happy to help you with any doubts. Thank you for watching, and happy learning! Stay tuned to Epselon for more solutions to NCERT exercises and insightful explanations to make your learning journey smoother and more enjoyable. ex 2.4 q16 class 9 | class 9 ex 2.4 q16 | ncert class 9 chapter 2 exercise 2.2 question number 16 | Timestamps:- 0:00 - Introduction to the Video and Channel 1:30 - Understanding Polynomials 3:00 - Breakdown of Question 16 4:00 - Step-by-Step Solution Thank you for watching, and happy learning! #ncertsolutions #ncert2024 #ncertclass9maths #polynomialsclass9 Join this channel to get access to perks: / @epselon
