
Descriptor
... Understand that if an experiment is repeated, this may – and usually will – result in different outcomes. ...
... Understand that if an experiment is repeated, this may – and usually will – result in different outcomes. ...
39(5)
... Annual domestic Fibonacci Association membership dues, which include a subscription to THE FIBONACCI QUARTERLY, are $40 for Regular Membership, $50 for Library, $50 for Sustaining Membership, and $80 for Institutional Membership; foreign rates, which are based on international mailing rates, are som ...
... Annual domestic Fibonacci Association membership dues, which include a subscription to THE FIBONACCI QUARTERLY, are $40 for Regular Membership, $50 for Library, $50 for Sustaining Membership, and $80 for Institutional Membership; foreign rates, which are based on international mailing rates, are som ...
21(4)
... Suppose we consider the following experiment: Toss a coin until we observe two heads in succession for the first time. One may ask for the probability of this event. Intuitively, one feels that the solution to this problem may be related to the Fibonacci sequence; and, in fact, this is so. More gene ...
... Suppose we consider the following experiment: Toss a coin until we observe two heads in succession for the first time. One may ask for the probability of this event. Intuitively, one feels that the solution to this problem may be related to the Fibonacci sequence; and, in fact, this is so. More gene ...
Control Statements (Decision Making)
... c) The condition is given in parenthesis and must be evaluated as true or false. d) If a compound structure is provided, it must be enclosed in opening and closing braces ...
... c) The condition is given in parenthesis and must be evaluated as true or false. d) If a compound structure is provided, it must be enclosed in opening and closing braces ...
here
... Cantor surprised the mathematical world by proving that almost all complex numbers are transcendental. This motivated the search for such numbers. In 1872 Hermite [7] proved that e is transcendental, and in 1884 Lindemann [11] extended Hermite’s method to prove that π is also transcendental. In fact ...
... Cantor surprised the mathematical world by proving that almost all complex numbers are transcendental. This motivated the search for such numbers. In 1872 Hermite [7] proved that e is transcendental, and in 1884 Lindemann [11] extended Hermite’s method to prove that π is also transcendental. In fact ...
Mathematics of radio engineering

The mathematics of radio engineering is the mathematical description by complex analysis of the electromagnetic theory applied to radio. Waves have been studied since ancient times and many different techniques have developed of which the most useful idea is the superposition principle which apply to radio waves. The Huygen's principle, which says that each wavefront creates an infinite number of new wavefronts that can be added, is the base for this analysis.