Problem 1: Multiples of 3 and 5 Problem 2: Even Fibonacci numbers
... A perfect number is a number for which the sum of its proper divisors is exactly equal to the number. For example, the sum of the proper divisors of 28 would be 1 + 2 + 4 + 7 + 14 = 28, which means that 28 is a perfect number. A number n is called deficient if the sum of its proper divisors is less ...
... A perfect number is a number for which the sum of its proper divisors is exactly equal to the number. For example, the sum of the proper divisors of 28 would be 1 + 2 + 4 + 7 + 14 = 28, which means that 28 is a perfect number. A number n is called deficient if the sum of its proper divisors is less ...
Full text
... same distribution one sees when looking at the longest run of heads in tosses of a biased coin, see [2, 3, 5]. There is a large set of literature addressing generalized Zeckendorf decompositions, these include[1, 8, 10, 11, 12, 13, 14, 15, 16, 17, 25, 26] among others. However, all of these results ...
... same distribution one sees when looking at the longest run of heads in tosses of a biased coin, see [2, 3, 5]. There is a large set of literature addressing generalized Zeckendorf decompositions, these include[1, 8, 10, 11, 12, 13, 14, 15, 16, 17, 25, 26] among others. However, all of these results ...
Area - Miss B Resources
... 359 people are going to a meeting in the school hall. We need chocolate brownies for everyone but they come in packs of 6. How many packs do we need to buy? ...
... 359 people are going to a meeting in the school hall. We need chocolate brownies for everyone but they come in packs of 6. How many packs do we need to buy? ...
here
... A major open problem in transcendental number theory is a conjecture of Schanuel which was stated in the 1960s in a course at Yale given by Lang [9, pp. 30–31]. Conjecture 1 (Schanuel’s conjecture (S)). If α1 , . . . , αn ∈ C are linearly independent over Q, then there are at least n algebraically i ...
... A major open problem in transcendental number theory is a conjecture of Schanuel which was stated in the 1960s in a course at Yale given by Lang [9, pp. 30–31]. Conjecture 1 (Schanuel’s conjecture (S)). If α1 , . . . , αn ∈ C are linearly independent over Q, then there are at least n algebraically i ...
