português
números complexos catalão
nombre complex (Mathematics) a number of the form a+bi where a and b are real numbers and i is the square root of -1.
Number that can be put in the form a + bi, where a and b are real numbers and i is called the imaginary unit.
Sinônimos
Examples for "imaginary"
Examples for "imaginary"
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However, it must be asked: has this been real or imaginary growth?
2
Another case of imaginary check, which discounts b3 as her possible origin.
3
Having an imaginary friend at this age is a good sign, too.
4
Real technology was better any day than imaginary spaceships, however well designed.
5
Indeed, it is sometimes said that its members tend towards the imaginary.
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Mathematicians call it an imaginary number.
2
He explored imaginary numbers such as the square roots of negative numbers.
3
I suppose it's only a short step from imaginary numbers to imaginary weapons.
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He explored imaginary numbers, which involve square roots of negative numbers.
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There were now negative numbers, irrational numbers, and imaginary numbers.
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Hamilton had been grappling with the problem of complex number multiplication for many years.
2
Actually, you will get a complex number (one that is part imaginary and part real).
3
What sort of so-called modern maths exam lacks matrices, calculus and complex numbers?
4
In 1685, he introduced the first graphical representation of complex numbers.
5
Your two levels and the Zivver group are descendants of U. S. Survival Complex Number Eleven.
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A mathematical introduction In mathematics the set of complex numbers considers the ideal of imaginary numbers.
7
These distinctive-looking mutant fish are the result of combining two mathematical areas - trigonometry and complex numbers.
8
Integers, long integers, floating-point numbers, complex numbers
9
Similarly, applying it to multiplication led to the rationals, and applying it to squaring led to complex numbers.
10
Trigonometry is all about circles, and complex numbers are numbers that include a multiple of the square root of minus one.
11
The laws governing addition and subtraction of complex numbers were well known, but those governing their multiplication had still not been cleared up.
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The treatment of equations of the second and higher degrees introduces imaginary and complex numbers, the theory of which is a special subject.