factorise it and get brainliest
yashistar27:
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heya answer is here.........
♧Equation at the end of step 1 : ((((x4)+(4•(x3)))+3x2)-2x)-20 = 0
Step 2 : Equation at the end of step 2 : ((((x4) + 22x3) + 3x2) - 2x) - 20 = 0 .
♧ The factor(s) are:
of the Leading Coefficient : 1
of the Trailing Constant : 1 ,2 ,4 ,5 ,10 ,20 .
♧In search of an interavl at which the polynomial changes sign, from negative to positive or the other wayaround.
Method of search: Calculate polynomial values for all integer points between x=-20 and x=+20
Found change of sign between x= -4.00 and x= -3.00.
◇◇◇HOPE IT HELPS U DEAR◇◇◇
♧Equation at the end of step 1 : ((((x4)+(4•(x3)))+3x2)-2x)-20 = 0
Step 2 : Equation at the end of step 2 : ((((x4) + 22x3) + 3x2) - 2x) - 20 = 0 .
♧ The factor(s) are:
of the Leading Coefficient : 1
of the Trailing Constant : 1 ,2 ,4 ,5 ,10 ,20 .
♧In search of an interavl at which the polynomial changes sign, from negative to positive or the other wayaround.
Method of search: Calculate polynomial values for all integer points between x=-20 and x=+20
Found change of sign between x= -4.00 and x= -3.00.
◇◇◇HOPE IT HELPS U DEAR◇◇◇
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♧Equation at the end of step 1 : ((((x4)+(4•(x3)))+3x2)-2x)-20 = 0
Step 2 : Equation at the end of step 2 : ((((x4) + 22x3) + 3x2) - 2x) - 20 = 0 .
♧ The factor(s) are:
of the Leading Coefficient : 1
of the Trailing Constant : 1 ,2 ,4 ,5 ,10 ,20 .
♧In search of an interavl at which the polynomial changes sign, from negative to positive or the other wayaround.
Method of search: Calculate polynomial values for all integer points between x=-20 and x=+20
Found change of sign between x= -4.00 and x= -3.00.
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