One of the factors of 3p⁵ - 12p³ is
p × 4
p + 2
p × 2 + 4
4

Solution:

Given, 3p⁵ - 12p³

A factor is a number that divides the given number without any remainder. 

Factors of a number can be referred to as numbers or algebraic expressions that evenly divide a given number/expression. 

The factors of a number can either be positive or negative.

Taking out common term,

= 3p³ (p² - 4)

Using the algebraic identity:

a² - b² = (a + b) (a - b)

= 3p³ (p + 2) (p - 2)

So (p + 2) is a factor.

Therefore, one of the factors is (p + 2).

Example: One of the factors of 4p⁵ − 16p³ is (a). p⁴ (b). p+2 (c). p² + 4 (d). 4

Solution:

Given, 4p⁵ - 16p³

Taking out common term,

4p³(p² - 4)

4p³(p+2)(p-2)

(p+2) is a factor.

Therefore, from the given option the factor is (p+2).

One of the factors of 3p⁵ - 12p³ is:

Summary:

One of the factors of 3p⁵ - 12p³ is (p + 2).  A factor is a number that divides the given number without any remainder.