mathematic

The addition of real and imaginary parts of the number is called a complex number a complex number is the builder of explained math to different group algebra, Trigonometry, set theory electronic, magnetics field, current measuring, DC and AC, construction building, etc. basically, complex number in the form of a real number, imaginary number a + bi if the real part is zero then the resultant value is imaginary if the imaginary part is zero then the resultant value is a  real number complex number diagram is shown below    what is complex plane CUBE ROOT OF UNITY PIWER ??? THE COMPLEX NUMBER PLAN SHOWN BELOW 👩                                                                    z = a + bi where a is the real number and b is also a real number       ...

SET OF   .. { NATURAL ,WHOLE ,INTEGERS,RATIONAL,IRRATIONAL},NUMBER  IS CALLED REAL NUMBER .   if real number  +   iota  then the number  is called  complex number  "  complex number  "   is   briefly explain  in  another post MULTIPLICATIVE PROPERTY OF REAL NUMBER???  ''''    EXPLANATION''''                                                                                                                                                                            ...

POWER OF IOTA  HOW SOLVE USE OF REAL NUMBER PROPERTIES            natural    number properties EX. 1                                                              5 + 8 = 8 + 5                (COMMUTATIVE PROPERTY} EX. 2                                                              (b +1) +3 /4 = b +( 1 +3 /4 )           (associative property) b is any number prove an associative property of real number           a =3 , b ...

  The  number  which starts from   1   is called the natural number      vane diagram of the natural number  below                          Number line  of  natural number  ------------------------------------------------------------------------------------------------------- 1    2   3   4  5   6    7   8    9    10    11   12   13    14     15      16      17           and so on Properties of natural number 1 closure property 2 commutative property 3 Associative property we explain these properties under ( Addition, subtraction, multiplication, and division ) with a binary operation Addition 1;  closure   ...