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Home » "Cross Tattoo on Lower Arm: Best Placement for a Bold, Eye-Catching Statement! - Leaselab

"Cross Tattoo on Lower Arm: Best Placement for a Bold, Eye-Catching Statement! - Leaselab

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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📌 \( n \equiv 1 \pmod{3}, n \equiv 1 \pmod{5} \Rightarrow n \equiv 1 \pmod{15} \)

📌 \( n \equiv 1 \pmod{3}, n \equiv 4 \pmod{5} \): Solve \( n = 5k + 4 \). Then \( 5k + 4 \equiv 1 \pmod{3} \Rightarrow 2k + 1 \equiv 1 \Rightarrow 2k \equiv 0 \Rightarrow k \equiv 0 \pmod{3} \Rightarrow k = 3m \Rightarrow n = 15m + 4 \). So smallest is \( n = 4 \).

📌 \( n \equiv 2 \pmod{3}, n \equiv 1 \pmod{5} \): Let \( n = 5k + 1 \). Then \( 5k + 1 \equiv 2 \pmod{3} \Rightarrow 2k + 1 \equiv 2 \Rightarrow 2k \equiv 1 \Rightarrow k \equiv 2 \pmod{3} \Rightarrow k = 3m + 2 \Rightarrow n = 5(3m+2)+1 = 15m + 11 \). Smallest is \( n = 11 \).

📌 \( n \equiv 2 \pmod{3}, n \equiv 4 \pmod{5} \): \( n = 5k + 4 \). Then \( 5k + 4 \equiv 2 \pmod{3} \Rightarrow 2k + 1 \equiv 2 \Rightarrow 2k \equiv 1 \Rightarrow k \equiv 2 \pmod{3} \Rightarrow k = 3m + 2 \Rightarrow n = 15m + 14 \). Smallest \( n = 14 \).

📌 So possible solutions: 1, 4, 11, 14. The smallest positive \( n > 1 \) (since \( n = 1 \) trivial) is \( n = 4 \). Check:

📌 4^2 = 16 \equiv 1 \pmod{15}? \quad 16 - 1 = 15 \equiv 0 \pmod{15} \Rightarrow \text{Yes.}

📌 Thus, the smallest positive integer \( n \) is:

📌 An ornithologist uses GPS tracking to study a flock of geese whose flight paths form a repeating cycle every \( k \) days. She observes that a particular behavioral pattern occurs every \( k \) days, where \( k \) is the smallest two-digit number such that \( k \) is divisible by the sum of its digits and leaves a remainder of 2 when divided by 7. What is \( k \)?

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