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✍satyam _bradwaj
The given polynomial 81x3(50x2−98) can be rewritten as:
81x3(50x2−98)=162x3[(5x)2−(7)2]=162x3[(5x+7)(5x−7)](∵a2−b2=(a+b)(a−b))
Now, we divide 162x3(5x+7)(5x−7) by the binomial 27x2(5x+7) as shown below:
27x2(5x+7)162x3(5x+7)(5x−7)=6x(5x−7)
Hence, 27x2(5x+7)81x3(50x2−98)=6x(5x−7).
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