Answered If One Zero Of The Quadratic Polynomial K 1 X2 Kx 1 Is 2 The

answered if One zero of The Quadratic polynomial k 1 x
answered if One zero of The Quadratic polynomial k 1 x

Answered If One Zero Of The Quadratic Polynomial K 1 X If one of the zeros of the quadratic polynomial (k 1) x2 kx 1 is 3, then find the value of k. get the answer to this question and access a vast question bank that is tailored for students. Q 4. question 1. if one of the zeroes of the quadratic polynomial (k–1)x2 kx 1 is 3, then the value of k is. thinking process. if α is the one of the zeroes of the quadratic polynomial f (x)= ax2 bx cthen,f (α) must be equal to 0. (a) 4 3. (b) –4 3. (c) 2 3. (d) –2 3.

if One Of The Zeroes of The Quadratic polynomial k 1 X 2 kxођ
if One Of The Zeroes of The Quadratic polynomial k 1 X 2 kxођ

If One Of The Zeroes Of The Quadratic Polynomial K 1 X 2 Kxођ Get solutions to all questions of polynomials class 10 here teachoo subjects cbse maths class 10th ch2 10th polynomials you can also find all. 1 answer if one zero of the quadratic polynomial `(k 1) x^(2) kx 1" is " 4` then the value of k is asked sep 18, 2020 in polynomials by bhairav ( 71.6k points). Transcript. question 3 if one of the zeroes of the quadratic polynomial (k – 1) x2 kx 1 is –3, then the value of k is (a) 4 3 (b) (−4) 3 (c) 2 3 (d) (−2) 3 let p(x) = (k – 1) x2 kx 1 since one zero is −3 therefore, p(−3) = 0 (k – 1) (−3)2 k(−3) 1 = 0 9(k − 1) − 3k 1 = 0 9k − 9 − 3k 1 = 0 6k − 8 = 0 6k = 8 k = 8 6 k = 𝟒 𝟑 so, the correct. The number of polynomials having zeroes as 2 and 5 is, a. 1, b. 2, c. 3, d. more than 3 given that one of the zeroes of the cubic polynomial ax³ bx² cx d is zero, the product of the . . . . explore math program.

if One Of The Zeroes of The Quadratic polynomial k 1 X 2 kxођ
if One Of The Zeroes of The Quadratic polynomial k 1 X 2 kxођ

If One Of The Zeroes Of The Quadratic Polynomial K 1 X 2 Kxођ Transcript. question 3 if one of the zeroes of the quadratic polynomial (k – 1) x2 kx 1 is –3, then the value of k is (a) 4 3 (b) (−4) 3 (c) 2 3 (d) (−2) 3 let p(x) = (k – 1) x2 kx 1 since one zero is −3 therefore, p(−3) = 0 (k – 1) (−3)2 k(−3) 1 = 0 9(k − 1) − 3k 1 = 0 9k − 9 − 3k 1 = 0 6k − 8 = 0 6k = 8 k = 8 6 k = 𝟒 𝟑 so, the correct. The number of polynomials having zeroes as 2 and 5 is, a. 1, b. 2, c. 3, d. more than 3 given that one of the zeroes of the cubic polynomial ax³ bx² cx d is zero, the product of the . . . . explore math program. Access answers to ncert exemplar class 10 maths chapter 2 polynomials exercise 2.1. choose the correct answer from the given four options in the following questions: 1. if one of the zeroes of the quadratic polynomial (k–1) x 2 k x 1 is –3, then the value of k is (a) 4 3 (b) 4 3. 2 3 (d) 2 3; solution: (a) 4 3. explanation: according. These are the roots of quadratic polynomial. sum of zeros = √5 − √5 = 0 = − coefficient of x coefficient of x2. product of zeros = − √5 × √5 = − 5 = − 5 1 = − constant term coefficient of x2. so, the zeros are x = √5, − √5 x = √5,−√5 and the required relationship is verified. example 3.

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