using remainder theorem factories 2x³+x²-13x+6
Answers
Answered by
5
2x3-x2-13x-6
Final result :
(2x + 1) • (x + 2) • (x - 3)
Step by step solution :
Step 1 :
Equation at the end of step 1 :
((2x3 - x2) - 13x) - 6
Step 2 :
Checking for a perfect cube :
2.1 2x3-x2-13x-6 is not a perfect cube
Trying to factor by pulling out :
2.2 Factoring: 2x3-x2-13x-6
Thoughtfully split the expression at hand into groups, each group having two terms :
Group 1: -13x-6
Group 2: 2x3-x2
Pull out from each group separately :
Group 1: (13x+6) • (-1)
Group 2: (2x-1) • (x2)
Final result :
(2x + 1) • (x + 2) • (x - 3)
Step by step solution :
Step 1 :
Equation at the end of step 1 :
((2x3 - x2) - 13x) - 6
Step 2 :
Checking for a perfect cube :
2.1 2x3-x2-13x-6 is not a perfect cube
Trying to factor by pulling out :
2.2 Factoring: 2x3-x2-13x-6
Thoughtfully split the expression at hand into groups, each group having two terms :
Group 1: -13x-6
Group 2: 2x3-x2
Pull out from each group separately :
Group 1: (13x+6) • (-1)
Group 2: (2x-1) • (x2)
Answered by
4
2x + 1) • (x + 2) • (x - 3)
Step by step solution :
Step 1 :
Equation at the end of step 1 :
((2x3 - x2) - 13x) - 6
Step 2 :
Checking for a perfect cube :
2.1 2x3-x2-13x-6 is not a perfect cube
Trying to factor by pulling out :
2.2 Factoring: 2x3-x2-13x-6
Thoughtfully split the expression at hand into groups, each group having two terms :
Group 1: -13x-6
Group 2: 2x3-x2
Step by step solution :
Step 1 :
Equation at the end of step 1 :
((2x3 - x2) - 13x) - 6
Step 2 :
Checking for a perfect cube :
2.1 2x3-x2-13x-6 is not a perfect cube
Trying to factor by pulling out :
2.2 Factoring: 2x3-x2-13x-6
Thoughtfully split the expression at hand into groups, each group having two terms :
Group 1: -13x-6
Group 2: 2x3-x2
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