Answer:
Here, (-) sign precedes both the parenthesis, so we remove it and change the sign of each term within
∴−2(x2−y2+xy)−3(x2+y2−xy)
=−2x2+2y2−2xy−3x2−3y2+3xy
Rearranging and collecting the like terms, we get:
=−2x2−3x2+2y2−3y2−2xy+3xy
=(−2−3)x2+(2−3)y2+(−2+3)xy
=−5x2−y2+xy
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Verified answer
Answer:
Here, (-) sign precedes both the parenthesis, so we remove it and change the sign of each term within
∴−2(x2−y2+xy)−3(x2+y2−xy)
=−2x2+2y2−2xy−3x2−3y2+3xy
Rearranging and collecting the like terms, we get:
=−2x2−3x2+2y2−3y2−2xy+3xy
=(−2−3)x2+(2−3)y2+(−2+3)xy
=−5x2−y2+xy