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Simplifying (5 + 2x + 3i)(-5i + 4x2 + 1) = 0 Reorder the terms: (5 + 3i + 2x)(-5i + 4x2 + 1) = 0 Reorder the terms: (5 + 3i + 2x)(1 + -5i + 4x2) = 0 Multiply (5 + 3i + 2x) * (1 + -5i + 4x2) (5(1 + -5i + 4x2) + 3i * (1 + -5i + 4x2) + 2x * (1 + -5i + 4x2)) = 0 ((1 * 5 + -5i * 5 + 4x2 * 5) + 3i * (1 + -5i + 4x2) + 2x * (1 + -5i + 4x2)) = 0 ((5 + -25i + 20x2) + 3i * (1 + -5i + 4x2) + 2x * (1 + -5i + 4x2)) = 0 (5 + -25i + 20x2 + (1 * 3i + -5i * 3i + 4x2 * 3i) + 2x * (1 + -5i + 4x2)) = 0 Reorder the terms: (5 + -25i + 20x2 + (3i + 12ix2 + -15i2) + 2x * (1 + -5i + 4x2)) = 0 (5 + -25i + 20x2 + (3i + 12ix2 + -15i2) + 2x * (1 + -5i + 4x2)) = 0 (5 + -25i + 20x2 + 3i + 12ix2 + -15i2 + (1 * 2x + -5i * 2x + 4x2 * 2x)) = 0 Reorder the terms: (5 + -25i + 20x2 + 3i + 12ix2 + -15i2 + (-10ix + 2x + 8x3)) = 0 (5 + -25i + 20x2 + 3i + 12ix2 + -15i2 + (-10ix + 2x + 8x3)) = 0 Reorder the terms: (5 + -25i + 3i + -10ix + 12ix2 + -15i2 + 2x + 20x2 + 8x3) = 0 Combine like terms: -25i + 3i = -22i (5 + -22i + -10ix + 12ix2 + -15i2 + 2x + 20x2 + 8x3) = 0 Solving 5 + -22i + -10ix + 12ix2 + -15i2 + 2x + 20x2 + 8x3 = 0 Solving for variable 'i'. The solution to this equation could not be determined.
| (3x^2-5x+7)-(4x^2-3x)= | | 10-(5x-8)=5x+2 | | 8s-6-2(s-11)=4s-28 | | 6x-5x+x-7+4x= | | (24/4)*20= | | 6*1+y=4 | | An=-28-5n | | 3(1)-2(2)=-1 | | -3./10z=-12 | | 8y+48-7y=-15 | | 7x+1-3x=6+ax+2 | | x=2(180-x)+81 | | 10x-7=4x+2 | | 4x+2(x-7)=4(x+9)+2 | | 3(2)-4(10)=4 | | 16x+12=49 | | -5p+3(1-p)=3p-1(1-p) | | (x-40)/10=1.5 | | -14x-13=-55 | | 3(x-9)=6(x+7)-x | | (xy-1)dx+x^2dy=0 | | (2w-6)+4(-1-5w)=0 | | 12+4x=5x | | y-4=-4(x+5) | | 6x-2=27 | | -3(2)-4y=4 | | (x-40)/40=1.5 | | 12n^2+16n^3=0 | | -14-13=55 | | 6y^2+31y+35= | | 50=601 | | t(n)=5+3(n-1) |