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Sachinarjun
@Sachinarjun
August 2021
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solve it of u can nd don't solve if u can't
Find the value of m if √3-m is a zero of the polynomial 2x^2-2√3
Answers & Comments
Swarup1998
Verified answer
The answer is given below :
The given polynomial is
= 2x² - 2√3
Since, (√3 - m) is a zero of the above polynomial, when the polynomial be satisfied with the value x = (√3 - m), we will get
2(√3 - m)² - 2√3 = 0
⇒ 2(√3 - m)² = 2√3
⇒ (√3 - m)² = √3
⇒ √3 - m = ± {√(√3)}
⇒ m = √3 ± {√(√3)}
Thus, the values of m are
√3 + {√(√3)} and √3 - {√(√3)}.
ANOTHER ANSWER :
The given polynomial is
= 2x² - 2√3
Since, √(3 - m) is a zero of the above polynomial, when the polynomial be satisfied with the value x = √(3 - m), we will get
2{√(3 - m)}² - 2√3 = 0
⇒ 2{√(3 - m)}² = 2√3
⇒ {√(3 - m)}² = √3
⇒ 3 - m = √3
⇒ m = 3 - √3
Thus, the values of m is
(3 - √3).
Thank you for your question.
1 votes
Thanks 4
Sachinarjun
it is right
Swarup1998
can u tell the answer... if u know...
Sachinarjun
my frnd had given it
Sachinarjun
or challenged me
Sachinarjun
not told answer yet
Swarup1998
well... i will give another answer if it was whole root(3 -m)
Sachinarjun
ok
Sachinarjun
try that
Sachinarjun
r u doing
Swarup1998
kindly check the 2nd answer too...
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Answers & Comments
Verified answer
The answer is given below :The given polynomial is
= 2x² - 2√3
Since, (√3 - m) is a zero of the above polynomial, when the polynomial be satisfied with the value x = (√3 - m), we will get
2(√3 - m)² - 2√3 = 0
⇒ 2(√3 - m)² = 2√3
⇒ (√3 - m)² = √3
⇒ √3 - m = ± {√(√3)}
⇒ m = √3 ± {√(√3)}
Thus, the values of m are
√3 + {√(√3)} and √3 - {√(√3)}.
ANOTHER ANSWER :
The given polynomial is
= 2x² - 2√3
Since, √(3 - m) is a zero of the above polynomial, when the polynomial be satisfied with the value x = √(3 - m), we will get
2{√(3 - m)}² - 2√3 = 0
⇒ 2{√(3 - m)}² = 2√3
⇒ {√(3 - m)}² = √3
⇒ 3 - m = √3
⇒ m = 3 - √3
Thus, the values of m is
(3 - √3).
Thank you for your question.