CodyCross clue · City Life

An acorn will eventually grow into this

Answer: OAKTREE

7 letters — from City Life, group 1650, puzzle 1.

7Letters
1650Group
1Puzzle
0Same Answer
Answer

“An acorn will eventually grow into this”

ClueAnswerLettersCopy
An acorn will eventually grow into this OAKTREE 7
Advertisement
About this clue

Where This Clue Appears

The CodyCross clue “An acorn will eventually grow into this” is answered by OAKTREE, a 7-letter entry in the City Life world, group 1650, puzzle 1. The full puzzle page lists every other clue in that same grid, which is usually what you want if more than one row is blocking you.

Check the letter count before you commit. CodyCross fixes the length of every row before you type, and the game reuses the same clue wording in different worlds with entirely different solutions — so a clue that looks identical to one you have already solved may want a different word here. If your grid shows a different number of squares than the 7 above, you are almost certainly on the same clue from another world.

You can browse the whole game from the world index — 108 worlds, 2,144 groups and 10,716 puzzles — or check the separate daily crossword archive.

Advertisement
FAQ

This Clue — Questions

What is the CodyCross answer for "An acorn will eventually grow into this"?
The answer is OAKTREE, 7 letters, found in City Life group 1650 puzzle 1.
How many letters is it?
OAKTREE has 7 letters. CodyCross fixes the row length before you type, so if your grid shows a different count you are looking at the same clue from another world.
Where does this clue appear?
It appears in the City Life world, group 1650, puzzle 1. That puzzle page lists every other clue in the same grid.
Why might the same clue have a different answer?
CodyCross deliberately reuses clue text across worlds with different solutions. Always match the letter count and, where possible, the world you are playing.
Advertisement
Advertisement
Discussion

Still Stuck?

Advertisement

No answers yet — be the first to comment.

0 / 2000
Advertisement