Question

5op^3-25p^2+5p factorize

Answer 1

Answer:

this answer is called =4+5=6

Answer 2

Answer:

$\bf \: 5p( {op}^{2} - 5p + 1)$

Step-by-step explanation:

Given:

5op³-25p²+5p

To Find:

Factorized form.

Procedure:

$\implies \sf \: {5op}^{3} - {25p}^{2} + 5p$

$\implies \sf \: 5p( {op}^{2} - 5p + 1)$

Note down:-

• The factorization is a method to find factors of the given polynomial.

• They are generally written as products of other factors.

• To factorize, a quadratic polynomial splitting the middle term is widely used.

• While identities and simplification can also be used in factorization.

• We search for a set of number which will add together to the middle term. And also the same set of numbers should give a product as the last term.

• If p(a) = 0, p(b) = 0, then 'a,' and 'b' are factors. Now, you need to find what all possible values 'a' and 'b' could take where constant term = a.b (375000 in this question.)