factorise (x^3+x - 3 x ^2- 3)
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Answers
Answered by
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Step-by-step explanation:
We have to factorise x3 + x – 3x2 – 3
Solution
x3 + x – 3x2 – 3
Here x is common factor in x3 + x and – 3 is common factor in – 3x2 3×2 – 3
x3 – 3x2 + x – 3
x2 (x – 3) + 1(x – 3)
Taking ( x – 3) common
(x – 3) (x2 + 1)
Therefore x3 + x – 3x2 – 3 = (x – 3) (x2 + 1)
Answer
Factors of x3 + x – 3x2 – 3 are (x – 3) (x2 + 1)
Answered by
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Answer:
Given :-
x³+ x - 3x² -3
To find :-
Factorize x³+ x - 3x² -3
Solution :-
Given expression is x³+ x - 3x² -3
It can be arranged as
=> x³ - 3x² + x - 3
=> (x³-3x²)+(x-3)
=> x²(x-3)+1(x-3)
=> (x-3)(x²+1)
Therefore, x³+ x - 3x² -3 = (x-3)(x²+1)
Answer:-
The factorization of x³+ x - 3x² -3 is
(x-3)(x²+1)
Used Method:-
→ Splitting the middle term
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