Please solve this ;-
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★ Hi there !!! ★
here is your answer !!
look this attachment :-
hope it helps !!
hence , the sum = 4
and Product is ==> 1
thanks !!!
here is your answer !!
look this attachment :-
hope it helps !!
hence , the sum = 4
and Product is ==> 1
thanks !!!
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Answered by
2
Answer :
The sum and product of two zeroes of the given polynomial are 0 and (- 9) respectively.
So, one factor be
= x² - (0 × x) + (- 9)
= x² - 9
Now, since (x² - 9) is a factor of the given polynomial (x^4 - 4x³ - 8x² + 36x - 9), we can write
x^4 - 4x³ - 8x² + 36x - 9
= x^4 - 9x² - 4x³ + 36x + x² - 9
= x²(x² - 9) - 4x(x² - 9) + 1(x² - 9)
= (x² - 9)(x² - 4x + 1)
[N.B. - This method is called zero-putting method]
Thus, we get another factor (x² - 4x + 1).
So, the sum and product of the other two zeroes are {- (-4)/1} = 4 and 1 respectively.
#MarkAsBrainliest
The sum and product of two zeroes of the given polynomial are 0 and (- 9) respectively.
So, one factor be
= x² - (0 × x) + (- 9)
= x² - 9
Now, since (x² - 9) is a factor of the given polynomial (x^4 - 4x³ - 8x² + 36x - 9), we can write
x^4 - 4x³ - 8x² + 36x - 9
= x^4 - 9x² - 4x³ + 36x + x² - 9
= x²(x² - 9) - 4x(x² - 9) + 1(x² - 9)
= (x² - 9)(x² - 4x + 1)
[N.B. - This method is called zero-putting method]
Thus, we get another factor (x² - 4x + 1).
So, the sum and product of the other two zeroes are {- (-4)/1} = 4 and 1 respectively.
#MarkAsBrainliest
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