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📰 and $ L $ is a multiple of 7 (since pipes are seven units long and total length is a sum of such pipes). However, note: the problem states the *total length of installed pipe* is one more than a multiple of 13—so $ L \equiv 1 \pmod{13} $, and $ L $ must be expressible as a sum of multiples of 7. But since individual pipes are 7 units, any valid total length must be a multiple of 7. So we seek the smallest two-digit number $ L $ such that: 📰 L \equiv 1 \pmod{13} \quad ext{and} \quad L \equiv 0 \pmod{7} 📰 L \equiv 0 \pmod{7} \ 📰 New Details Final Fantasy Vii Rebirth Pc Last Update 2026 📰 Oracle Data Scientist Intern Status Land This Dream Roleheres How 8973183 📰 Difference Between Roth Ira And 401K 📰 Aba Number Of Bank Of America 📰 Download Hirens Usb 📰 Walking Dead Merle Actor 📰 Verizon Colleyville Tx 📰 Fallbeans Found In Every Kitchen Discover The Delicious Way To Lose Weight Fast 3605962 📰 Define Os And Its Types 📰 Emergency Alert Top Rated Pc Video Games And The Situation Escalates 📰 Unlock Excel Efficiency Merge First Last Name Like A Master 9136734 📰 Epic Games Steam 📰 Finally The Accurate Hmong Translator Youve Been Searching Forstart Translating Today 9713438 📰 Theodore Wirth Golf 6485351 📰 Find Y 4325453