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Home » Hidden Alp Basics: Busty Petite Women Wish They Knew! - AMAZONAWS

Hidden Alp Basics: Busty Petite Women Wish They Knew! - AMAZONAWS

📅 March 6, 2026 👤 scraface

Mar 06, 2026

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📌 But $ \frac{144}{256} = \frac{9}{16} $? $144 \div 16 = 9$, $256 \div 16 = 16$, but $16 \times 16 = 256$, $16 \times 9 = 144$, yes. But $ \frac{144}{256} = \frac{144 \div 16}{256 \div 16} = \frac{9}{16} $, correct.

📌 But $ \frac{9}{16} $ is greater than 0.5, but is it reasonable? Let’s compute total number of distinct patterns.

📌 Alternatively, use known results: the number of sequences of length 4 over 4 symbols with one symbol appearing twice, two others once, one absent: standard.

📌 Yes, correct.

📌 So final answer:

📌 But wait — 144/256 simplifies by dividing numerator and denominator by 16: 144 ÷ 16 = 9, 256 ÷ 16 = 16, so $ \frac{9}{16} $. But 9 and 16 coprime — yes.

📌 But earlier I said $ \frac{144}{256} = \frac{9}{16} $, but $ \frac{9}{16} = 0.5625 $, and $144/256 = 0.5625$, correct.

📌 But let's compute GCD(144,256):

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\equiv 0 \pmod{9}
Alternatively, \( 78 \equiv 78 \mod 9 \): \( 7 + 8 = 15 \Rightarrow 1...
Thus, the remainder is \( \boxed{0} \).
Question:** What is the remainder when \( 1001 + 1003 + 1005 + 1007 +...
Solution:** Compute the sum:
+ 1003 + 1005 + 1007 + 1009 = 5 \cdot 1005 = 5025
Now compute \( 5025 \mod 11 \). Use alternating sum for modulo 11:
\( 5 - 0 + 2 - 5 = 2 \), or directly:
\( 5025 \div 11 \): \( 11 \times 456 = 5016 \), so \( 5025 - 5016 = 9...
Alternatively, each term mod 11:

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