Two parallel chords of a circle of radius 2 are at a distnace √3+1 apart. If the chords sutend at the center, angles of πk and 2πk, where k>0, then the value of [k] is[Note: [k] denotes the largest integer less than or equal to k]

Two parallel chords of a circle of radius 2 are at a distnace √3+1 a

1.	Two parallel chords of a circle of radius 2 are at a distnace √3+1 apart. If the chords sutend at the center, angles of πk and 2πk, where k>0, then the value of [k] is[Note: [k] denotes the largest integer less than or equal to k]
Answer» Two parallel chords of a circle of radius $2$ are at a distnace $\sqrt{3} + 1$ apart. If the chords sutend at the center, angles of $\frac{π}{k}$ and $\frac{2 π}{k}$ , where $k > 0$ , then the value of $[k]$ is $[$ Note: $[k]$ denotes the largest integer less than or equal to $k]$