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sort the words according to the meanings of their shared roots. end mem…

Question

sort the words according to the meanings of their shared roots.
end
memory
strong
refinish
remember
ress
finally
memorable
fort
final

Explanation:

Brief Explanations

To solve this, we group words by their shared roots:

  • For "end": Words related to "end" or "final" roots. "refinish", "finally", "final" share roots related to end/finish. Wait, no, let's check roots properly.

Wait, "end" - words with root related to end: "refinish" (re + finish), "finally" (final + ly), "final" (relating to end).

  • For "memory": Words related to memory: "remember" (re + member, to recall), "memorable" (able to be remembered), "fort" - no, "fortress" (wait, maybe typo "fortress"? Wait the word is "fortress"? Wait the blue tile: "fortress"? Wait the user's image: "fortress"? Wait the original has "fortress"? Wait the blue tiles: "remember", "memorable" are related to memory.
  • For "strong": Words related to strong: "fortress" (fort - strong place), "fort" (strong structure), "refortress"? Wait no, "fortress" (fort + ress), "fort" (strong), and maybe "refortress"? Wait the blue tile: "fortress" (maybe typo in image, but "fortress" and "fort" are related to strong. Also "refortress" - re + fortress, but maybe the correct grouping:

Wait let's re-express:

Group 1: "end" - words: "refinish", "finally", "final" (all related to end/finish)
Group 2: "memory" - words: "remember", "memorable" (related to memory/remembering)
Group 3: "strong" - words: "fortress", "fort" (related to strength/fortification)

Wait the blue tiles: Let's list all blue tiles:

Top row: refinish, remember

Second row: (blurred) maybe "refortress"? No, the second row left: "fortress", right: (blurred, maybe "refortress")? Wait no, the user's image:

Blue tiles (from left to right, top to bottom):

  1. remember
  2. refinish
  1. fortress
  2. (blurred, maybe "refortress")? No, maybe "refinish" was misread. Wait the correct words:

Wait the task is to sort by shared roots. Let's analyze each word:

  • End-related roots: finish, final, finally, refinish (re + finish)
  • Memory-related roots: remember (re + member, to recall), memorable (able to be remembered)
  • Strong-related roots: fort (strong), fortress (fort + ress, strong place)

So:

Under "end": refinish, finally, final

Under "memory": remember, memorable

Under "strong": fortress, fort, and maybe "refortress"? Wait the blue tiles: let's count the blue tiles. There are 8 blue tiles? Wait the image:

Left column (targets): end, memory, strong (three targets)

Right blue tiles: 8? Wait no, the image shows:

Top row: 2 blue tiles (refinish, remember)

Second row: 2 (fortress, refortress? No, maybe "refinish" was first row, "remember" first row. Second row: "fortress" and another. Third row: memorable, finally. Fourth row: fort, final.

Wait maybe the correct grouping:

  1. End group: refinish, finally, final (all related to end/finish)
  2. Memory group: remember, memorable (related to memory)
  3. Strong group: fortress, fort (related to strength)

Wait the blue tiles:

  • End: refinish, finally, final
  • Memory: remember, memorable
  • Strong: fortress, fort

Wait but there are 8 blue tiles? Wait no, maybe I miscounted. Let's check the image again (as per user's input):

The blue tiles (from the image):

  • Top row (two tiles): refinish, remember
  • Second row (two tiles): fortress, (blurred, maybe "refinish" again? No, maybe "refortress")
  • Third row (two tiles): memorable, finally
  • Fourth row (two tiles): fort, final

Ah! Now I see. So:

Third row: memorable, finally

Fourth row: fort, final

So total blue tiles: 8? No, 2+2+2+2=8? Wait no, 4 rows, 2 per row: 8 tiles.

Targets: end, memory, strong (three targets, each with a slot). Wait no, the left has three slots: end, memory, strong, each with a slot (mayb…

Answer:

  • End: refinish, finally, final
  • Memory: remember, memorable
  • Strong: fortress, fort

(Note: The blurred tile might be "refortress" which would also go to Strong, but based on visible words, these are the groupings.)