find lcm and hcf of
(a³-b³) (a+b²) ,(a⁴-b⁴) and 3a⁴+2a³b-5a²b²
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Answer:
Step-by-step explanation:
(a³-b³)(a+b²)= (a-b)(a²+ab+b²)
(a⁴-b⁴)= (a+b)(a-b)(a²+b²)
(3a⁴+2a³b-5a²b²)= a²(3a²+2ab-5b²)
= a²(3a²-3ab+5ab-5b²)
= a²{3a(a-b)+5b(a-b)}
= a²(a-b)(3a+5b)
as (a-b) is common in all the factors so HCF is (a-b)
and LCM is rest potions along with a-b, = a²(a-b)(a+b)(3a+5b)(a²+b²)(a²+ab+b²)
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