Factorise: a¹² b⁴-a⁴ b¹²
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Answer:
a⁴b⁴(a⁴+b⁴)(a²+b²)(a+b)(a-b)
Step-by-step explanation:
Using a²−b²=(a+b)(a−b) at each step
Given:a^12b⁴−a⁴b^12
=a⁴b⁴(a⁸−b⁸) [common]
=a⁴b⁴[(a⁴)²−(b⁴)²]
=a⁴b⁴(a⁴+b⁴)(a⁴−b⁴)
=a⁴b⁴(a⁴+b⁴)[(a²)²−(b²)²]
=a⁴b⁴(a⁴+b⁴)(a²+b²)(a²−b²)
=a⁴b⁴(a⁴+b⁴)(a²+b²)(a+b)(a-b)
i hope this helps
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