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... 1. Use another method to find the first i primes. Multiply the first i primes, obtaining the primorial pi #. 2. Around a circle, write the numbers 1 to pi #. 3. On a circle larger than the innermost circle, write the pi # + 1 to 2pi #, lining up 1 with pi # + 1 and 2pi #. 4. Make a few more circles, ...
                        	... 1. Use another method to find the first i primes. Multiply the first i primes, obtaining the primorial pi #. 2. Around a circle, write the numbers 1 to pi #. 3. On a circle larger than the innermost circle, write the pi # + 1 to 2pi #, lining up 1 with pi # + 1 and 2pi #. 4. Make a few more circles, ...
									The mean value theorem of line complex integral and
									
... Contraction of operator for linear complex differential equation of second order w + a (z) w = 0, can easily be proven and the contraction coefficient can easily be found. Analogy with analytic sine and cosine in real sense has been shown in this paper. The problem remained to be shown is the oscill ...
                        	... Contraction of operator for linear complex differential equation of second order w + a (z) w = 0, can easily be proven and the contraction coefficient can easily be found. Analogy with analytic sine and cosine in real sense has been shown in this paper. The problem remained to be shown is the oscill ...
									Electric Field
									
... 1. infinite uniformly charged plane (charge density σ) 2. infinite uniformly charged layer (charge density ρ and width h) 3. two adjacent infinite layers of width h charged ρ+ and ρ− uniformly 4. two infinite planes perpendicular to each other, both charged σ uniformly. The solution: H R ~ · d~s = 4 ...
                        	... 1. infinite uniformly charged plane (charge density σ) 2. infinite uniformly charged layer (charge density ρ and width h) 3. two adjacent infinite layers of width h charged ρ+ and ρ− uniformly 4. two infinite planes perpendicular to each other, both charged σ uniformly. The solution: H R ~ · d~s = 4 ...
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... An almost perfect number or least deficient number is a number n whose proper divisors add up to just one less than itself. That is, σ(n) − n = n − 1, with σ(n) being the sum of divisors function. Currently, the only known almost perfect numbers are the integer powers of 2 (e.g., 1, 2, 4, 8, 16, 32, ...
                        	... An almost perfect number or least deficient number is a number n whose proper divisors add up to just one less than itself. That is, σ(n) − n = n − 1, with σ(n) being the sum of divisors function. Currently, the only known almost perfect numbers are the integer powers of 2 (e.g., 1, 2, 4, 8, 16, 32, ...
... 1. Solve equations containing rational expressions. We spent quite a little time in Chapter 2 working with equations that contained fractions. Solving a rational equation with a variable in the denominator is solved the same way with the addition of one step. We must keep in mind that the denominato ...
									MAT 0024
									
... Course prerequisites: MAT 0002 or equivalent, or appropriate scores on placement test (CPT). Course scope : MAT 0024 is a college prep level algebra course intended to provide you with a foundation in basic mathematics necessary for studies at the college level. This course will not provide you with ...
                        	... Course prerequisites: MAT 0002 or equivalent, or appropriate scores on placement test (CPT). Course scope : MAT 0024 is a college prep level algebra course intended to provide you with a foundation in basic mathematics necessary for studies at the college level. This course will not provide you with ...
									Final Exam Review Summer 08
									
... Find a polynomial in simplified form whose degree and real zeros are given. ...
                        	... Find a polynomial in simplified form whose degree and real zeros are given. ...
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.
 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									