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Solving quadratics with complex solutions MC
Contributed by: Potter
__1. -x2 - 4 = 14A. x = -i√3 or i√3
__2. 2x2 + 9 = -41B. x = -i√(11) or i√(11)
__3. 3x2 - 1 = 7x2C. x = -2i or 2i
__4. 3x2 = -81D. x = -3i√3 or 3i√3
__5. 5x2 + 18 = 3E. x = -5i or 5i
__6. 8x2 + 7 = 5x2 + 4F. x = -3i√2 or 3i√2
__7. x2 = -4G. x = -i or i
__8. x2 = -11H. x = -½i or ½i
__9. (x - 2)2 = -16A. x = -4-3i or -4+3i
__10. -3(x-9)2 = 81B. x = -4-2i or -4+2i
__11. -6(x + 5)2 = 120C. x = 2-4i or 2+4i
__12. -⅛(x + 3)2 = 7D. x = -5-2i√5 or -5+2i√5
__13. 3(x+4)2 = -27E. x = -3-2i√14 or -3+2i√14
__14. 6x2 - 12 = 0F. x = -i√2 or i√2
__15. 11x2 + 10 = 7x2 + 2G. x = -i√2 or i√2
__16. ¼(x - 4)2 +1 = 0H. x = 9-3i√3 or 9+3i√3
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