SOLUTION: The numbers 'b' and 'c' are prime numbers. Therefore, both of them are unique for any specific 'a'. •The number 'b' is the lowest between 'b' and 'c'. the 2nd to 5th digits

Algebra ->  Divisibility and Prime Numbers -> SOLUTION: The numbers 'b' and 'c' are prime numbers. Therefore, both of them are unique for any specific 'a'. •The number 'b' is the lowest between 'b' and 'c'. the 2nd to 5th digits       Log On


   



Question 1040303: The numbers 'b' and 'c' are prime numbers. Therefore, both of them are unique for any specific 'a'.
•The number 'b' is the lowest between 'b' and 'c'.

the 2nd to 5th digits of the number 'b'.
a.=.776428369480307979847718122505354400866998706806792041704376633910901758510
32033456748279904310389707039500410218132444180970488430494764195122486343652012064725612356690
52011242047266960432559544238058556862194561581829939098049207145317803352967669075628954998661
20104334415493587983480088589848997150249339828842767673303853201667665095103676372008520519515
33787327489285667281605648401849672797267991727887802441512660390359653395124324251733411892582
31257246400428359389003928447618407507394673761363913496743151835241143587140629494678500933451
99062310207375334437000893707424403178909019016651865523823291891923114505111715087320545280824
411319024979871871084895830196758498445156152761410770274682193

Answer by ikleyn(52908) About Me  (Show Source):
You can put this solution on YOUR website!
.
Doesn't make sense.