(ax2+bx+c)(px2+qx+r)
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Answer:
Step-by-step explanation:
Let y=ax2+bx+cpx2+qx+r
∴dydx=(px2+qx+r)(2ax+b)−(ax2+bx+c)(2p+q)(px2+qx+r)2
=2apx3+2aqx2+2arx+bpx2+bqx+br−2apx3−2bpx2−2pcx−aqx2−bqx−cq(px2+qx+r)2
∴dydx=(aq−bp)x2+(2ar+bq−2pc−pq)x+(br−cq)(px2+qx+r)2
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