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Can microsoft mathematics 4.0 graph complex numbers and unit circle and if so how?
Yes, Microsoft Mathematics 4.0 can graph complex numbers and the unit circle. To graph complex numbers, you can enter them in the form (a + bi) (where (a) is the real part and (b) is the imaginary part) and plot them on the complex plane. To graph the unit circle, you can use the equation (x^2 + y^2 = 1), which represents all points with a distance of 1 from the origin. Simply input the equation in the graphing feature to visualize both the unit circle and any complex numbers on it.
What else can I help you with?
What numbers have the absolute value of 1?
All complex number that can be represented by the coordinates of points on the unit circle, that is, the circle with its centre at the origin and a radius of 1 unit.
What is the common denominator for the numbers 8 4 and 6?
The greatest common denominator for these numbers is 2, and any other common denominator is a divisor of 2, so one of the following: 2,1,-1,-2. Extending to complex numbers one would get the unit circle and the circle of radius 2.
Why use complex numbers?
One use is to compact a large area into a small one or vice versa. The complex formula is 1/z, which is inversion. All pairs of complex numbers with absolute value less than 1 will be transformed outside the unit circle and the infinite complex plane will be compacted inside the unit circle! This simple formula produces the real part u=x/(xx+yy) and imaginary part v=-y/(xx+yy). Points approaching infinity will go to zero inside the unit circle!
Conclusion project work additional mathematics 2009?
it is circle!hahax!
What is a chord in terms of mathematics?
a line that joins two points on a circle
How do you put numbers around a circle evenly in Microsoft Word?
I have no idea. But I hear it's pretty easy to put text around a circle in Inkscape.
What numbers have an absolute value of 8?
8, and minus 8. If you want to include complex numbers, all numbers on a circle with radius 8.
What numbers have an absolute value of -9?
In the real numbers, 9 and minus 9. In the complex numbers, any number on the unit circle with radius 9.
What is the difference between the unit circle and imaginary unit circle?
A unit circle is in the coordinate plane where both axes are measured in real numbers. The imaginary circle is in the complex plane in which one axis (horizontal) measures the real component of a complex number and the other axis measures the imaginary component.
What numbers have the absolute value of 1?
All complex number that can be represented by the coordinates of points on the unit circle, that is, the circle with its centre at the origin and a radius of 1 unit.
What is the common denominator for the numbers 8 4 and 6?
The greatest common denominator for these numbers is 2, and any other common denominator is a divisor of 2, so one of the following: 2,1,-1,-2. Extending to complex numbers one would get the unit circle and the circle of radius 2.
Why use complex numbers?
One use is to compact a large area into a small one or vice versa. The complex formula is 1/z, which is inversion. All pairs of complex numbers with absolute value less than 1 will be transformed outside the unit circle and the infinite complex plane will be compacted inside the unit circle! This simple formula produces the real part u=x/(xx+yy) and imaginary part v=-y/(xx+yy). Points approaching infinity will go to zero inside the unit circle!
Circle two numbers whose sum is 832?
There are no numbers to circle!
What is the importantace of real number?
Real numbers are all numbers that do not have a complex component (i = sqrt(-1)). They are used for everything in the real world from totalling up a grocery bill to calculating the area of a circle.
Given the three numbers z1 z2 z3 show that these complex numbers are vertices of an equilateral triangle inscribed in a circle centered at the origin and radius r?
You cannot show it in general since it need not be true!
Conclusion project work additional mathematics 2009?
it is circle!hahax!
What is a chord in terms of mathematics?
a line that joins two points on a circle
