I would say that up to 12 is excessive! You only really need to memorize what I've highlighted in yellow, as the rest can be found quickly with a pattern!
Memorize /2, /3, and /4 (both under and over 1)
| 1/2=0.5 | 1/3=0.333 | 1/4=0.25 |
| 3/2=1.5 | 2/3=0.667 | 2/4=0.5 |
| 4/3=1.333 | 3/4=0.75 |
| | 5/4=1.25 |
Notice the pattern for /9 and /10
| 1/9=0.111 | 1/10=0.1 |
| 2/9=0.222 | 2/10=0.2 |
| 3/9=0.333 | 3/10=0.3 |
| ... | ... |
9s are the numerator repeating
10s are moving the decimal place 1
You can use conversion for the /5s and most of the /6s and /8s/5 can be quickly converted to /10 by doubling both, so no need to memorize...
| 1/5=2/10 |
| 2/5=4/10 |
| 3/5=6/10 |
| ... |
Most of the /6s and /8s can be reduced to /3s or /4s first. And I've only ever seen you need 1/6, 1/8 and 3/8 so memorize those (and ignore the rest)
| 1/6=0.167 | 1/8=0.125 |
| 2/6=1/3 | 2/8=1/4 |
| 3/6=1/2 | 3/8=0.375 |
| 4/6=2/3 | 4/8=1/2 |
| 5/6=ignore | 5/8=ignore |
| 6/8=3/4 |
| 7/8=ignore |
And then completely ignore the /7, /11, or any /12 that can't be reduced to something nicer (In 20 years I've never needed to know 1/12, 5/12, 7/12, or 11/12)
Hope this helps!

Whit
Tyler1
I'm planning to make my own flashcards for fraction values converted to irrational numbers. To which decimal place should I go to for non-repeating fractions?
I've been searching for this information, because people seem to know exactly what decimal amount to convert a fraction to and they make use of that. For example, instantly recognizing 7/8 is 0.875 and using this to their advantage to solve the problem. Still, I haven't found good information on which fractions I should memorize even though my test prep service (TTP) is telling me it's useful to memorize them.
I just figured I would memorize values with denominators of 2-12, all the way up to 11/12 (so for 5 I would memorize 1/5, 2/5, 3/5, 4/5).
Not sure if this is excessive, however.