Introduction to Factorization
Trending Questions
Express as the product of three factors.
(e)
How to find the factors of ?
What are two different factor trees for ?
How do you factor the expression ?
The factors of (x4−625) are
(x2–25), (x2+25)
(x2+25)
(x2−10x+25), (x2+5x+25)
Do not exist.
The number of prime numbers among the numbers is
None of these
Factorise:
What is the complex conjugate of ?
Which of the following cannot be a factor of any positive integer?
0
1
The number itself.
- 2
Find the factors of the following number :
Find whether is a factor of .
Find the factors of .
State whether true or false:
4x2is a factor of 4x(x+3).
True
False
Factorising m2 + 7m - 60 and dividing it by (m - 5) gives ___________ .
4(m-6)
(m+12)
None of these
2(m+6)
Write all the factors of ?
- (a+1)(7a−3)
- (a−1)(3−7a)
- (a−1)(7a−3)
- (a+1)(3−7a)
- x + 3
- x + 2
- x - 3
- x + 5
- 3a(3a−3b)
- 3a(a−3b)
- 3b(3a−3)
- 3a(a−9b)
Factorise a2−81(b−c)2
(a+ 9b+9c)(a-9b-9c)
(a-b+c)(a-b-c)
(a+ 9b- 9c)(a-9b-9c)
(a+ 81b- 81c)(a-81b-81c)
- x2−3x−54
- x(2x−1)−1
- 3x2+4x−10
- 2x2+2x−75
Divide 3x3−2x2+5 by x2−1
3x+4x2−1
3x + 3x+4x2−1
3x - 2 + 3x+4x2−1
3x - 2 + 3x+4x−1
- x + 3
- x - 1
- x + 1
- x - 2
If x3+ax2+bx+6 has x−2 as a factor and leaves a remainder 3 when divided by x−3. Find the values of a and b.
a = 3 and b = 1
a = -3 and b = 1
a = -3 and b = -1
a = 3 and b = -1
- 3
- 6
- 7
- 9
- x
- x - 1
- x + 1
- x2
(i) (5x−1x)2+4(5x−1x)+4, x≠0
(ii) 36x2−12x+1−25y2
(iii) x4+x2+1
(3 marks)
- False
- True
- (a−b)(a+2b−3)
- (a−2b)(a−2b−3)
- (2a−b)(a−b−3)
- (a−2b)(a−b−3)
Find all possible factors of ?
List all the factors of .