COMPLEX NUMBERS [ AT GRADE 12 OR ADVANCED LEVEL ] online Test

the value of ( 2 i ) is

7


The conjugate of the complex number ( 5 - 2 i )

2

is


The multiplicative inverse of the complex number, 2 - 3 i is


Expressing

in the form a + i b , we get


If Z = - 5 i - 12 , the modulus of Z will be


(1 - i )

4

is equal to


The roots of the equation

are


If Z = 1 + 3 i , the value of

is equal to


If Z =

a + i b

b - i a

, then Re( Z ) will be


The argument of

is


is equal to


If Z is any complex number ,

Z

Z

will be equal to


If

a + i b

c + i d

= x + i y , then x + y is equal to

2 2


With reference to the Real and imaginary axes , the complex numbers

represent the vertices of


If Z =

, then Arg Z

is equal to


Which of the quadrants in the Argand diagram does the point

represented by 1 + 2 i lie ?

1 - i


The real part of ( 2 + 3i)(2 - 3i)(1 + i )

2



The polar form of the complex number 0 + 5 i is

(angles shown in the choices are in degrees)


The least integer value that stands for x in the equation ,

is .............























































Description:

This test may help not only the A-level students but also those who are preparing for the forthcoming JCEE / AEEE Engineering Entrance examinations

ANY ONE NEEDS PRIVATE ONLINE TUITION FOR IMPROVEMENT IN THIS TOPIC CAN CONTACT ME AT :

georgeignatiusxx@gmail.com [ google talk]
georgeignatius9 [ Skype]

Comments
IGNATIUS GEORGE
By: IGNATIUS GEORGE
651 days 18 hours 22 minutes ago

Hi
Fractions shown in some questions are not very clear. You please read those fractions as follows.

Question No.5 Express 1/(2 i) ...........

Questin No. 8 Z = ( a i b)/( b - i a )

Question 12 Modulus of { Z / conjugate of Z }

Qn 13 (a i b )/ ( c id ) = x iy

Qn 15 Z = (5/2){ cos 300 i sin 30 }

Qn 16 ( 1 2 i ) / ( 1 - i )

OTHERWISE EVERYTHING IS IN PERFECT.

HAVE A NICE TIME

WITH REGARDS

(IGNATIUS GEORGE)

aditya
By: aditya
363 days 15 hours 28 minutes ago

not very hard questions .easy test

devapi
By: devapi
251 days 6 hours 58 minutes ago

qiute easy one

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