Question

In 10 hours I've gotten 1300 of a 1 in 64 item with many others rarer and more common than this item with a luck of 5.72 and a rate of 1random item per 2 seconds how many more hours will it take me to get 3700 more?

Answer 1

To answer your question, we can start by breaking down the information you've provided:

1. **Current Item Count**: 1300 of the item you've mentioned; you want to get 3700 more.
2. **Luck**: 5.72 (not directly used in calculations unless specified).
3. **Rate**: 1 random item every 2 seconds.
4. **Time Elapsed**: 10 hours.

### Step 1: Determine how many items you can obtain in an hour.

Since the rate is 1 item every 2 seconds, we can calculate the number of items obtained in one hour:

- There are 3600 seconds in 1 hour.
- Therefore, in 1 hour:

\[
\text{Items per hour} = \frac{3600 \text{ seconds/hour}}{2 \text{ seconds/item}} = 1800 \text{ items/hour}
\]

### Step 2: Calculate how many more items you need and how long it will take to get them.

You need to get 3700 more items. To find out how long it will take to obtain these items at the rate of 1800 items per hour, we can use the following formula:

\[
\text{Time (in hours)} = \frac{\text{Items needed}}{\text{Items per hour}}
\]

Substituting the values:

\[
\text{Time (in hours)} = \frac{3700 \text{ items}}{1800 \text{ items/hour}} \approx 2.0556 \text{ hours}
\]

### Step 3: Convert time to a more understandable format.

Approximately, 2.0556 hours can be broken down as follows:

- 0.0556 hours is roughly \( 0.0556 \times 60 \approx 3.33 \) minutes.
- So, 2.0556 hours is **2 hours and 3 minutes**.

### Conclusion:

You will need approximately **2 hours and 3 minutes** more to obtain 3700 additional items.