Which expression represents 625p4−16
1 answer:
Answer: the fourth option (5p - 2)(5p + 2) (5p - 2i) (5p + 2i)
Explanation:
1) Express the given expression as the difference of two squares:
625p⁴ - 16 = (25p²)² - 4²
2) Factor as the product of a sum times its difference:
(25p²)² - 4² = (25p² - 4) (25p² + 4)
3) Factor each binomial (again square of a difference and sum times its difference):
25p² - 4 = (5p)² - 2² = (5p - 2)(5p + 2)
25p² + 4 = (5p)² - (2i)² = (5p - 2i)(5p + 2i)
4) Therefore, the 4 factors are:
(5p - 2)(5p + 2) (5p - 2i) (5p + 2i)
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