WorksheetsUnit 5 Review
Total questions: 23
Worksheet time: 1hrs 2mins
−49 Simplify
-7
7
-7i
7i
2+−5 Simplify
2-5i
2+i5
2+5i
2−i5
12i+3i−17i Simplify
-2i
2i
-2
−2i2
Simplify (-4+3i) - (7-5i)
3-2i
-11-2i
3+8i
-11+8i
Simplify 16i + 4i
20i
20i2
-20
-20i
Find the complex conjugate of -7+4i
-7+4i
-7-4i
7+4i
7-4i
Similify -2(5i)
10i
10
-10i
-10
Simplify 8i ×5i
40i
40
-40
13i
−3i (2+7i) Simplify, write in a + bi
-21-6i
-6-21i
-27i
21-6i
x2=−16 Use square roots to solve
x = 4i , x= -4i
x = 4i only
x = 4 , x = -4
x = -4 only
x2+169=0 Solve using square roots
x = 13 only
x = 13i only
x = 13i , x = -13i
x = 13 , x = -13
4−3i2+5i Simplify and leave in the form a + bi
723−127i
−257+2526i
723+2i
257−2526i
x2−20x+−−− Find the number that makes the polynomial a perfect-square trinomial
400
10
200
100
x2+7x+−−− Find the number that makes the polynomial a perfect-square trinomial
49
449
249
47
x2+6x−55=0 Solve the equation by completing the square
x = 5 , -11
x = 5
x= i55, −i55
x = -11
4x2−16x+16=144 Solve
x = 4 , -8
x = 16 , -8
x = 8 , -4
x = -16 , 8
3x2−10x+21 Find the number of solutions by finding the discriminant
2 real solutions
1 real solution
2 complex (non-real solutions)
no solution
5x2+3x−14 Find the number of solutions by solving the discriminant
2 real solutions
1 real solution
2 complex (non-real) solutions
no solution
6x2−12x+6 Find the number of solutions by solving the discriminant
2 real solutions
1 real solution
2 complex (non-real) solutions
no solutions
Find the discriminant 3x2-14x+2
-168
172
-36
-12
2x2 - 9x - 35 = 0
Solve using the Quadratic formula x2 - 5x + 10 = 0
(5 - i√15)/2 , (5 + i√15)/2
(5 - √15)/2 , (5 + √15)/2
(5 - i√65)/2 , (5 + i√65)/2
(5 - √65)/2 , (5 + √65)/2
Use the quadratic formula to solve 2x2 + 2x - 12.
-2, 3
2, 3
2, -3
-2, -3
