What is the trigonometric form of a complex number?
The standard form of a complex number is the cartesian one; a plane with orthogonal axes for real parts and imaginary parts. A complex number has a pair of co-ordinates defining its position on the plane.
A trigonometric form is a plane with an origin, and one line from the origin to infinity. A complex number is defined by its distance from the origin and the angle between the datum line and the line joining the number to the origin.
It is just like co-ordinate geometry with co-ords r, theta instead of x,y.
678-471-xxxx whats that number for?
It's someone's personal cell phone number in Atlanta Georgia. I deleted everything except the area code and prefix so they won't be getting a million calls.
Set of real numbers and set of complex numbers are equivalent?
Real numbers are a proper subset of Complex numbers.
Does every real number have a sign that is plus or minus?
With the exception of zero, which is neither positive nor negative, every real number is either plus or minus. With positive number, the + sign is often implied and therefore is not always written [example: 3 and +3 both mean positive three]
Why do some quadratic equations have solutions which are imaginary or complex numbers?
The solutions of a quadratic equation in the form of ax^2+bx+c=0 are the points at which the parabola of ax^2+bx+c=y touches the x axis. An imaginary or complex solution to such a question implies that the parabola touches the x axis at a point not within the real x-y plane; to represent complex or imaginary answers, one must introduce a third dimension, and then the location at which the parabola crosses the y-axis will be apparent.
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What is mode of z in complex no?
In complex mode functions, modules, and procedures cannot operate. For a complex number z = x + yi, first define the absolute value. This would be |z| and is the distance from z to 0 in the complex plane.
Where did the imaginary numbers come from?
Imaginary numbers are numbers whose square is a negative number. They arose as a means of working with square roots of negative numbers; in fact, the first known mention of a square root of a negative number is a very brief one from a work called Stereometrica. It was written in the 1st century CE by a Greek mathematician, Heron of Alexandria. Imaginary (and thus, complex) numbers were not ever accepted widely, though, until the 1700s, because of the work of Euler and Gauss.
Which is the largest number to have a name (example - 100 Hundred)?
It is infinity which can't be exactly determined.
How do you divide complex numbers?
When dividing complex numbers you must:
You must remember that a complex number times its conjugate will give a real number.
a complex number 2+2i. the conjugate to this is 2-i1. Multiply both together gives a real number.
(2+2i)(2-2i) = 4 -4i + 4i + (-4i2) (and as i2 = -1) = 8
To divide a complex number by a real number simply divide the real parts by the divisor.
(8+4i)/2 = (4+2i)
To divide a real number by a complex number.
1. make a fraction of the expression 8/(2+2i)
2. multiply by 1. express 1 as a fraction of the divisor's conjunction. 8/(2+2i)*(2-2i)/(2-2i)
3. multiply numerator by numerator and denominator by denominator.
(16-16i)/8
4. and simplify 2-2i
What is the sum of complex numbers?
In (a+bi) + (c+di), you add the real parts using the laws for real numbers and do the same for the imanginary parts.
(a+c)+(b+d)i
Are imaginary and complex numbers the same?
No. A complex number is a number that has both a real part and an imaginary part. Technically,
a pure imaginary number ... which has no real part ... is not a complex number.
How do you solve complex numbers?
That depends what is the problem given, and what you want to solve. You may want to read an introductory article on complex numbers, to learn how you add them, multiply them, etc.
That depends what is the problem given, and what you want to solve. You may want to read an introductory article on complex numbers, to learn how you add them, multiply them, etc.
That depends what is the problem given, and what you want to solve. You may want to read an introductory article on complex numbers, to learn how you add them, multiply them, etc.
That depends what is the problem given, and what you want to solve. You may want to read an introductory article on complex numbers, to learn how you add them, multiply them, etc.
How does the job of a construction worker relates to math?
Relates in many different ways you are constantly working with fractions, there are different formulas for different things like figuring out the rise and run on a set of steps or the rafters to frame a roof.
Is The sum of two complex numbers is sometimes a real number.?
Sure, if the imaginary part is opposite. For example:(3 + 2i) + (5 - 2i) = 8
What is the area of a circle if a point on the circle is 3 plus 2i?
distance from point (0,0) to 3+2i is |3+2i| =sqrt(9+4)=sqrt(13)
so the radius of the circle is sqrt(13) and its area is sqrt(13)*sqrt(13)*Pi = 13*Pi = 40.84
What is the real number of 7 over 8 and 9 over 10?
It depends:
7/8/9/10 can be:
7/(8/(9/10)) = 7/(80/9) = 63/80, or
7/((8/9)/10) = 7/(8/90) = 7/(4/45) = 315/4
(7/8)/(9/10) = 70/72 = 35/36
(7/(8/9))/10 = (63/8)/10 = 63/80
((7/8)/9)/10 = (7/72)/10 = 7/720
* * * * *
There is an "and" between 8 and 9 so the question, in fact, refers to 7/8 + 9/10 which is not ambiguous.
7/8 + 9/10 = 35/40 + 36/40 = 71/40 = 1 and 31/40
What set of number does -1 belong?
To any set that contains it!
It belongs to {-1},
or {45, sqrt(2), -1, pi, -3/7},
or all whole numbers between -43 and 53,
or square roots of 1,
or negatives of counting numbers,
or integers,
or rational numbers,
or real numbers,
or complex numbers,
etc.