Math, asked by rcchaudhary534, 1 year ago

Find a quadratic polynomial, the sum and product of whose zeroes are 8√3 and 21.​

Answers

Answered by hnayakmsd07
3

Answer:

x^2-8√3x+21

Step-by-step explanation:

Given, a + b = 8√3 & ab = 21.

So the quadratic polynomial is,

x^2 - (a + b)x +ab = x^2-8√3x+21.

Please mark it as the brainliest answer for this question.

Answered by biligiri
0

Answer:

given: sum of zeros of p(x) = 8√3 and product = 21

to find: p(x)

solution: given sum and product of polynomial,

p(x) = x² - x ( sum of zeros ) + product of zeros

=> p(x) = x² - x (8√3) + 21

=> p(x) = x² - 8√3 x + 21

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