Divide Y(5y^2–80) by 5y(y + 4)
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We have to divide y(5y² - 80) by 5y(y + 4)
solution : 1st method : dividend = y(5y² - 80)
= y × 5(y² - 16)
= 5y(y² - 4²)
= 5y{(y - 4)(y + 4)} [ we know, a² - b² = (a - b)(a + b) ]
= 5y(y - 4)(y + 4)
= {(y - 4)}{5y(y + 4)}
now let's divide y(5y² - 80) by 5y(y + 4)
⇒{(y - 4)}{5y(y + 4)}/{5y(y + 4)} = (y - 4)
Therefore the quotient will be (y - 4) and remainder is 0.
2nd method :
y(5y² - 80) = 5y³ - 80y
5y(y + 4) = 5y² + 20y
5y + 20y) 5y³ - 80y(y - 4
5y³ + 20y²
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-20y² - 80y
-20y² - 80y
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0
Therefore the quotient is y - 4 and remainder is 0
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