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Worksheetscomplex number
Total questions: 20
Worksheet time: 26mins
-1
21−23i
−21+23i
21+23i
−21−23i
1+i(3+i)2
7+i
7-i
-7-i
-7+i
Find polar representation of (-1-i)
2(cos 4π−i sin 4π)
2(cos 4π+i sin 4π)
2(cos 43π+i sin 43π)
2(cos 43π−i sin 43π)
which of the following statement is correct.
i = 2i
i < 2i
i > 2i
can not be compared.
Find (1+w−w2)3 +(1+w2−w)3
16
-16
0
non of these
Find (2+3w+3w2)7
1
0
2
-1
find i171
1
i
-i
-1
choose the correct options i = ?
21+21i
−21+21i
−21−21i
21−21i
z+z =?
2z
2 Re(z)
2i Im(z)
Non of the above
Find the real and imaginary part for reciprocal of 2-3i.
132, −133
132, −133i
132, 133i
132, 133
z =z ⟺ ...................................
z=0
z is a real number
z is a purely imaginary number.
Non of the above.
If z2= −1 then
z=±1
z=±i
z=±(1+i)
Non of the above
∣z1+z2∣ ≥ ∣z1∣+∣z2∣
True
false
Which of the following is the reciprocal of i.
-i
i
1
-1
Conjugate of 2i is
2i
1/2i
-2i
-2
What is the value of r if z= 3 + 5 i
6
34
36
34
Find the principal value of argument for 21−23i
32π
3π
−32π
−3π
(−i)(4n−1)=?
-i
i
1
-1
If z1 and z2 have arguments 35° and 36°, then the argument of (z1z2 ) is
35°
71°
36°
1°
Find w218
0
1
w
w2
