Resolve into Factors

Resolve into Factors

X² + 2XY + Y² – 5X – 5Y + 6

Factorisation

Factorisation

Factorisation

Factorisation

factorization

If, 2x⁴ + x³ – 11x² + x + 2 = 0, then find the value of (x + 1/x)

factorization

Factorize: y² – 4 – x² + 4x

factorization

Factorize:
9x2+24x
+34+24x-1+9x−2

factorisation

Factorize: n³ – 3n – 2 

factorization

Factorize:

•      2x² – xy – y²

•      4p² – 4pq + q² – 4x²

indicies/ factors

Express as factors: x^-2c + x^-c – 20

Express as factors: x^3m + 27  

indicies / factors

Express as factors: a + 7√a + 12

Express as factors: x – 4x^-½ - 12

Express as factors: x^a – 49  

Express as factors: 3a^½  + 5a^¼  + 2

Factorize

Find the factors of

(m² – n²)t – mn(t² – 1)

Factorize

Factorize: x⁴ – 7x²y² + y⁴

Factorization

If 3 is one of the root of the equation x³ -49x + a = 0, find the other roots.

factorization

show that (x -1) is a common factor of x³ -3x +2 and x³ + 3x - 4. Find another common factor.

factorization

Factorize:

2x²(x+y) – y(x + y)²

Factorization

Tougher Factorization

x³ +x + 2

x³ +3x - 2

factorization

Tougher Factorization

(1 – 2x – x²)(1 – 2x – 3x²) + 4 x⁴,

-x³ – x² + x + 1

x⁴ – 5x² + 4

 

factorize

Factorize:

x³ – 7x + 6

 

factorize

factorize: (a + b)(a - b) - 4c(a -c)

factorize

Factorize:

24(x²y² – 1) + 14xy