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📰 Thus, the ratio is $ \boxed{\dfrac{9}{5}} $.Question: A museum curator is cataloging a collection of 48 ancient tablets. If the ratio of inscribed tablets to plain tablets is $5:3$, and all inscribed tablets must be displayed in groups of 7, what is the greatest number of inscribed tablets that can be grouped without leaving any out? 📰 Solution: The ratio of inscribed to plain tablets is $5:3$, so the total number of parts is $5 + 3 = 8$. Since there are 48 tablets, each part represents $ \frac{48}{8} = 6 $ tablets. Thus, the number of inscribed tablets is $5 \times 6 = 30$. We are told that inscribed tablets must be displayed in groups of 7, so we seek the greatest multiple of 7 that is less than or equal to 30. The multiples of 7 below 30 are $7, 14, 21, 28$. The greatest is $28$. Therefore, the largest number of inscribed tablets that can be grouped in sevens is $28$. 📰 $\boxed{28}$ 📰 Translation From English To Spanish 1727122 📰 How To Back Test On Trading View 6339030 📰 Fox World Series 1469214 📰 What App Is This You Wont Believe This Mysterious Smart Tool 8932855 📰 Final Fantasy 7 4392428 📰 Inside The Nebraska Dmv Practice Test That Boosted Scores By 50 In 2024 1635282 📰 Wall Eyed 1252737 📰 Ars A Usd The Secret Strategy Thats Changing Money Forever 5825134 📰 Dr Drs Wild Ride How This Expert Transformed Driving From Chaos To Calm 1258747 📰 Parc Hotel 4571673 📰 Spider Man On Ps4 The Ultimate Guide To Mastering Web Slinging Like Never Before 5777412 📰 Video Tdr Failure 6548727 📰 Skip The Banksget Payday Loans Fast With Online Lenders In California 3212663 📰 Billy Maximoffs Dark Secret That Shocks The Worldheres What Happened Next 4609009 📰 Is This The Best Mso Upgrade Yet Discover Windows Pro 3 Before Its Too Late 7746637