Divide as directed:
20(y+4)(y2+5y+3)5(y+4)
Simplify the given expression.
=20(y+4)(y2+5y+3)5(y+4)=205×(y+4)(y+4)×(y2+5y+3)=4×1×(y2+5y+3)=4×(y2+5y+3)
Hence, the required answer is 4(y2+5y+3).
Divide as directed.
(i)5(2x+1)(3x+5)÷(2x+1)
(ii)26xy(x+5)(y−4)÷13x(y−4)
(iii)52pqr(p+q)(q+r)(r+p)÷104pq(q+r)(r+p)
(iv)20(y+4)(y2+5y+3)÷5(y+4)
(v)x(x+1)(x+2)(x+3)÷x(x+1)