0
I asked the question and can answer it for those interested. There is an infinite series of numbers of the order (a)3 + (b)3 = (c)3 +(d)3 as follows for a = 1,2,3... 1,729 = (1)3 + (12)3 = (9)3+ (10)3 13,832 = (2)3 + (24)3 = (18)3 + (20)3 46,683 = (3)3 + (36)3 = (27)3 + (30)3 . . . . . . . . . . . . . . .Also, I found others not in the series such as 134,379=(12)3+(51)3 = (38)3 +(43)3 and I am curious as to whether this is a known number set.
Still curious? Ask our experts.
Chat with our AI personalities
Maxine
Professor
LaoAdd your answer:
Earn +20 pts
Can you give me an example of an infinite set?
The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.
How many parallel edges does a cube have?
Three sets of four.
How many parallel edges in a cube?
Three sets of four.
Name the sets of numbers to which 1.68 belongs?
Ratioal numbers
Can you name all the sets of numbers to which 15 belongs to?
Sure! 15 belongs to several sets of numbers, including the natural numbers, whole numbers, integers, rational numbers, and real numbers. In each set, 15 is classified based on its properties and relationships with other numbers. These sets form a hierarchy, with each set containing the previous set as a subset.
