factorise (1) 27a³+64b³ (2) 49y³ - 1000 using the above results
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1
(7y−10)(49y
2
+70y+100)
343y
3
−1000 = (7y)
3
−(10)
3
We know that x
3
−y
3
=(x−y)(x
2
+xy+y
2
)
Comparing both sides, then we have
x=7y and y=10
Therefore, value of (7y)
3
−(10)
3
is
=(7y−10)[(7y)
2
+(7y)(10)+(10)
2
]
= (7y−10)(49y
2
+70y+100)
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