st Jan combined 12 toys from a bin and 12 toys from another bin into a pile. She then separated the toys on 4 shelves of her bookcase equally. How many toys were on each shelf? (A) 24 (B) 20

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Let's break down the problem step by step.

1. **Extract known conditions:**
   - Jan combined 12 toys from one bin and 12 toys from another bin.
   - Total toys combined = $$12 + 12$$.
   - She then separated the toys equally on 4 shelves.

2. **Calculate the total number of toys:**
   $$
   T = 12 + 12
   $$

3. **Calculate the number of toys on each shelf:**
   To find the number of toys on each shelf, we divide the total number of toys by the number of shelves:
   $$
   S = \frac{T}{4}
   $$

Now, let's perform the calculations.

First, calculate the total number of toys:
$$
T = 12 + 12 = 24
$$

Next, calculate the number of toys on each shelf:
$$
S = \frac{24}{4} = 6
$$

However, it seems I made a mistake in interpreting the options provided. The options (A) 24 and (B) 20 do not match the calculated result of 6 toys per shelf.

Let's clarify the options:
- If Jan combined 24 toys and separated them equally on 4 shelves, the correct answer is 6 toys per shelf, which is not listed in the options.

Thus, based on the calculations, the answer is not among the provided options. If you have any further questions or need clarification, feel free to ask!
Each shelf has 6 toys.

st Jan combined 12 toys from a bin and 12 toys from another bin into a pile. She then separated the toys on 4 shelves of her bookcase equally. How many toys were on each shelf? (A) 24 (B) 20

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