Hello!
We all learn
sqrt(2) = 2 sin(45°), and
sqrt(3) = 2 sin(60°)
Any integer whose square root is also an integer we can express if we really want to with some multiple of sin(90°).
Once I learned about the golden ratio, and from that that
sqrt(5) = 1 + 4 sin(18°)
My question is, is there any way to express sqrt(7) or higher primes? If so, is there any systematic way to determine them? If not, why not?
Thanks!
We all learn
sqrt(2) = 2 sin(45°), and
sqrt(3) = 2 sin(60°)
Any integer whose square root is also an integer we can express if we really want to with some multiple of sin(90°).
Once I learned about the golden ratio, and from that that
sqrt(5) = 1 + 4 sin(18°)
My question is, is there any way to express sqrt(7) or higher primes? If so, is there any systematic way to determine them? If not, why not?
Thanks!