4x²-11 zeroes of polynomial
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Step-by-step explanation:
Given:-
The Polynomial 4x^2-11
To find:-
Find the zeroes?
Solution:-
Given Polynomial is 4x^2-11
Let P(x) = 4x^2-11
To get the zeores we write P(x) = 0
=> 4x^2-11 = 0
=> 2^2x^2-11 = 0
=> (2x)^2-11 = 0
We know that
11=(√11)^2
=>(2x)^2-(√11)^2 = 0
It is in the form of a^2-b^2
Where a = 2x and b= √11
We know that
a^2-b^2 = (a+b)(a-b)
=> (2x)^2-(√11)^2 = 0
=> (2x+√11)(2x-√11) = 0
=> (2x+√11)= 0 or (2x-√11) = 0
=> 2x = -√11 or 2x =√11
=> x = -√11/2 or x = √11/2
The zeores √11/2 and -√11/2
Answer:-
The zeroes of the given Polynomial are √11/2 and -√11/2
Used Concept:-
To get the zeores of the given Polynomial P(x) then we have to equate it to zero.i.e.P(x)=0
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Answer:
ye it is the zeroes of polynomial
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