x2 - 81
(x - 9) (x + 9)
solve x2 - 49 = 0
{7,-7}
i35
i3 = -i
(3x2 - 5x +2)/(x - 1)
(3x -2)
(x3-15x-30)/ (x+3)
x2-3x-6-12/(x+3)
6n3 + 3n2 + 8n + 4
(3n2 + 4)(2n + 1)
x2 -5x + 6 = 0
{2,3}
subtract
(10 + 2i) - (4 - 5i)
6 + 7i
(x2 + 3x - 43)/(x + 8)
x2 - 5x - 3/(x+8)
(x3 -9x2 + 18x -3)/ (x+3)
x2 -12+54 - 165/(x+3)
x2 + 7x + 12
(x + 3) ( X + 4)
2x2 -10x = 0
{0,5}
(2 + 5i) (-4 - 3i)
7-26i
(x4 - 7x3 + 14x2 - 3x +7)/(x - 7)
x3 +14x + 95 + 672/(x-7)
(2x2 + 5๐ฅ โ 3) รท (๐ฅ + 2)
x + 3 - 9/(x + 2)
2x2 +11x + 5
(2x + 1)( x + 5)
solve by factoring x2 -14x = 95
{19,-5}
10/2i
-5i
what do you have to watch out for when doing long or synthetic division?
missing power terms
(2๐ฅ3 + 2) รท (๐ฅ + 3)
2x2 โ 6x + 18 โ 52/ (x+3)
3x2 -27
3(x-3)(x+3)
solve by using the quadratic formula
-x2 = 8x +26
-4 +/- i sqrt 10
(4-5i)/(2+4i)
(-6-13i)/10
(x4-2x3+13x2-4)/(x+6)
x3-8x2+61x-366+2192/(x+6)
(x5 + 4x4 + 16x2 -24x +40)/ (x - 4)
x3+ 8x2 + 48x + 168 + 712/(x - 4)