Use a^3 + b^3 = (a + b)(a^2 - ab + b^2), where a^2 is a squared, a^3 is a cubed. Note that 216 = 6^3.
To factorize the expression 35a + 10, we first need to find the greatest common factor of the two terms. In this case, the greatest common factor is 5. Therefore, we can factor out 5 from both terms to get 5(7a + 2) as the final answer.
No
2(3x^2 + 6x + 2)
(3x+1)(x+2)
2(8y + 1)
3(2 + y)
It is: 2(4x+5)
2(x+3)
(y + 8)(y - 2)
3(2y + 3)(y + 2)
x2 + 6x + 8 =(x + 2)(x +4)
(x - 2)(2x - 3)
the answer is (3x-2)(9x squared+6x+4)
You factor out 5 from the expression (10+5p). You get 2(5+p).
It is 7*(1 + 2).
It can't be factored because the discriminant of this quadratic expression is less than zero.