Разложите на множители(889-892)
(889)
а)3a^2-3b^2
в)ax^2-ay^2
д)5x^2-5
ж)3an^3-27a
и)x^2-9x
л)2a^3-8a
(890)
а)3a^2-6a+3
в)8x^2+16xy+8y^2
д)nx^2+4nx+4n
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№ 889
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№ 890
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№ 889
а)
в)
д)
ж)
и)
л)
№ 890
а)
в)
д)