2010006607 Level: BAssuming a≠±x, simplify the expression: aa−x−3aa+x+2axx2−a2−2aa+x4aa+x2a(3x−a)x2−a22a(3x−a)a2−x2
2010006608 Level: BAssuming x≠±y, simplify the expression: x−2yx+y−2x−yy−x−2x2x2−y2x−yx+yxyx2−y2xyy2−x2y−xx+y
2010006609 Level: BAssuming x∈R∖{−3;0;3}, simplify the expression: 52x2+6x−4−3x2x2−9−33(17x−5)2x(x2−9)−3(19x−5)2x(x2−9)3(5−19x)2x(x2−9)3(5−17x)2x(x2−9)
2010006610 Level: BAssuming a∈R∖{−4;0;4}, simplify the expression: 32a2−8a+2−1+2a2a2−163(4−21a)2a(a2−16)3(21a−4)2a(a2−16)3(21a−4)a(a2−16)3(4−21a)a(a2−16)
2010006611 Level: BAssuming x∈R∖{±3}, simplify the expression: [3(x−3)2+1x+3+6x2−9]⋅x2−6x+92x2x22x(x−3)2(x+3)x(x+3)2(x−3)
2010006612 Level: BAssuming x∈R∖{±2}, simplify the expression: [2x+2−2(x+2)2+2x2−4]⋅x2+4x+432x23(x−2)2x23(x+2)x23(x+2)x23(x−2)
2010006613 Level: BAssuming x∈R∖{−1;2;1}, simplify the expression: (x−1x−2−xx−1)⋅(x−3xx+1)xx2−1x1−x2x(1−4x)x2−1x(4x−1)x2−1
2010006614 Level: BAssuming y∈R∖{−2;1;2}, simplify the expression: (y+2y−1−y+5y+2)⋅(y+yy−2)9yy2−49y4−y2y(8y−1)y2−4y(1−8y)y2−4
2010007301 Level: BFactoring the polynomial −8x3+12x2+8x you get:−4x(2x+1)(x−2)4x(−2x+1)(x−2)−4x(2x−1)(x+2)4x(−2x+1)(x+2)
2010008807 Level: BFactor the expression: 9(3t−2z)2−16(t−2z)2(5t+2z)(13t−14z)(5t+2z)(3t−4z)(5t−14z)(13t−14z)(5t−14z)(3t−4z)