Find the zeroes of the given polynomial :-
(i) 3x^2-x-4.
(ii) 4u^2+8u.
Quick answer.
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Answered by
7
heya...!!!!
--------(1)
3x² - x - 4
=> 3x² - 4x + 3x - 4
=> x(3x - 4) + 1(3x - 4)
=> (x + 1)(3x - 4)
=> x = -1 , x = 4/3
-------(2)
4u² + 8u
=> 4u(u + 2) = 0
=> u = 0 ,u = -2
--------(1)
3x² - x - 4
=> 3x² - 4x + 3x - 4
=> x(3x - 4) + 1(3x - 4)
=> (x + 1)(3x - 4)
=> x = -1 , x = 4/3
-------(2)
4u² + 8u
=> 4u(u + 2) = 0
=> u = 0 ,u = -2
vineat:
hey firstly u have to take of same bracket
Answered by
4
heya ,
here is ur answerhopd it wl help u
plzz mark it aa brainliest and follow me
we can do it by factorization method
=> 3x² - x - 4
=> 3x² -4x+3x-4
=> x( 3x - 4). + 1 (3x -4 )
=> (3x-4) (x+1)
=> x=4/3. x = -1
hece zeroes of first polynomial is 4/3 and -1
same as first we will do the second ione
ii ). = 4u² +8
= 4u(u+2)
= (4u+0) (u+2)
u = 0 => -2
HENCE THE ANSWRRS ARE HERE
here is ur answerhopd it wl help u
plzz mark it aa brainliest and follow me
we can do it by factorization method
=> 3x² - x - 4
=> 3x² -4x+3x-4
=> x( 3x - 4). + 1 (3x -4 )
=> (3x-4) (x+1)
=> x=4/3. x = -1
hece zeroes of first polynomial is 4/3 and -1
same as first we will do the second ione
ii ). = 4u² +8
= 4u(u+2)
= (4u+0) (u+2)
u = 0 => -2
HENCE THE ANSWRRS ARE HERE
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