The total number of chocolates in the box is 50.
There are 3 caramels, so the number of nougats is 2 * 3 = 6.
The number of truffles is equal to the number of caramels plus 6, so there are 3 + 6 = 9 truffles.
The remaining chocolates in the box are peanut clusters, which is 50 - 3 - 6 - 9 = 32.
So, there are 32 peanut clusters in the box.
The chance of selecting a peanut cluster is 32 out of 50, which can be written as 32/50.
To find the percentage chance, we can multiply this fraction by 100.
(32/50) * 100 = 64.
Therefore, there is a 64% chance that Carlos will select a peanut cluster.
#### 64
The answer is: 64
Below is a math problem. Provide a detailed, step-by-step solution.

### Problem:
If Carlos randomly selects a chocolate from a box containing 50 chocolates, where 3 of them are caramels, twice as many are nougats, and the number of truffles is equal to the number of caramels plus 6, what is the percentage chance that he will select a peanut cluster?

### Answer:
