I don't think that's necessarily a strange number. It's impossible for anyone to really tell you whether that 17% is "correct" or not without reproducing it, which would require much more info (basically would have to know every single tiny detail of your implementation to be able to reproduce).

Some things to consider:

1. The size of your transposition table / the number of bits you use for indexing into the TT. If you have a relatively small TT, meaning you use relatively few bits for indexing, you'll have bigger probabilities of collisions. That means you will have to replace existing entries more often, which means they might no longer be in the table anymore by the time you encounter transpositions during the search.

2. Where in the search tree are the nodes located that are recognized as transpositions already in the table? If you detect transpositions very high up in the search tree, you save a lot more search time than if you detect a transposition somewhere deep down in the search tree; once you detect a transposition that has already been searched sufficiently deep for the value stored in the table to be valid, you can cut off the complete subtree below that node from the search. This becomes more valuable as it happens closer to the root. So, just the number "17% of nodes" doesn't really tell us much.

3. Are you using iterative deepening? Since you mentioned only minimax + alpha-beta pruning in the question, I suspect you're not using iterative deepening. TTs become significantly more valuable once you do use iterative deepening, because then almost every state encountered becomes a "transposition". You'll already have seen all those states in a previous iteration with a lower search depth limit. Now, it is important to note with this combo of ID + TTs, that you can no longer completely cut off searches for all recognized transpositions. If an entry in the table holds a value that was computed with a search depth of $d$, that value will no longer be valid when performing a subsequent iteration of ID with a max search depth of $d + 1$ for example. However, that "outdated" value stored in the TT can still be used for move ordering, which can lead to significantly more prunings from alpha-beta pruning.

4. How efficient is the remainder of your engine? A TT is not 100% free, it takes a bit of additional time too (for example to compute the hash values for your game states). If the rest of your engine is relatively slow (i.e. inefficient implementation for playing moves, copying game states, etc.), the computational overhead of the TT won't matter much and even a low number of recognized transpositions will still be valuable. If the rest of your engine is very fast, it'll be more important to have a high number of transpositions for the TT to be really valuable.

I don't think that's necessarily a strange number. It's impossible for anyone to really tell you whether that 17% is "correct" or not without reproducing it, which would require much more info (basically would have to know every single tiny detail of your implementation to be able to reproduce).

Some things to consider:

1. The size of your transposition table / the number of bits you use for indexing into the TT. If you have a relatively small TT, meaning you use relatively few bits for indexing, you'll have bigger probabilities of collisions. That means you will have to replace existing entries more often, which means they might no longer be in the table anymore by the time you encounter transpositions during the search.

2. Where in the search tree are the nodes located that are recognized as transpositions already in the table? If you detect transpositions very high up in the search tree, you save a lot more search time than if you detect a transposition somewhere deep down in the search tree; once you detect a transposition that has already been searched sufficiently deep for the value stored in the table to be valid, you can cut off the complete subtree below that node from the search. This becomes more valuable as it happens closer to the root. So, just the number "17% of nodes" doesn't really tell us much.

3. Are you using iterative deepening? Since you mentioned only minimax + alpha-beta pruning in the question, I suspect you're not using iterative deepening. TTs become significantly more valuable once you do use iterative deepening, because then almost every state encountered becomes a "transposition". You'll already have seen all those states in a previous iteration with a lower search depth limit. Now, it is important to note with this combo of ID + TTs, that you can no longer completely cut off searches for all recognized transpositions. If an entry in the table holds a value that was computed with a search depth of $d$, that value will no longer be valid when performing a subsequent iteration of ID with a max search depth of $d + 1$ for example. However, that "outdated" value stored in the TT can still be used for move ordering, which can lead to significantly more prunings from alpha-beta pruning.

4. How efficient is the remainder of your engine? A TT is not 100% free, it takes a bit of additional time too (for example to compute the hash values for your game states). If the rest of your engine is relatively slow (i.e. inefficient implementation for playing moves, copying game states, etc.), the computational overhead of the TT won't matter much and even a low number of recognized transpositions will still be valuable. If the rest of your engine is very fast, it'll be more important to have a high number of transpositions for the TT to be really valuable.

As an "educated guess", I'd say the number of 17% you describe is not necessarily strange. Especially given your edit to the question, where you indeed mention that it is likely that transpositions are found high up in the tree (close to the root). When this happens, you immediately remove the probability of recognizing all those states deeper down in the tree of getting recognized as transpositions yourself. So, the pool of states that could "potentially" be found in the TT is much less than 100% of the states stored in the TT.

It's really just that though, just an educated guess. It's going to be very difficult for anyone to give a conclusive "yes" or "no".