Alshahvek had 150,000 of savings which he decided to vest in two deposits. The first deposit yelled 125

intarest compounded annually while the second deposit pelded 200% merest compounded armally. The difference in eanestis sumed

It seems there are a few errors in the problem's wording, but based on my understanding, you're asking about two deposits with different interest rates and the difference in the earnings between them after compounding. Let's clarify the situation as follows:

- Alshahvek invested a total of 150,000 in two deposits.
- The first deposit yielded 125% interest, compounded annually.
- The second deposit yielded 200% interest, compounded annually.
- We need to determine the difference in the earnings from both deposits.

To proceed, I'll need some more details:
1. How much of the 150,000 was invested in each deposit?
2. How long was each deposit invested for (i.e., the number of years)?

If you could provide these details, I’ll be able to solve it more accurately.

Let me know if you need any clarifications! Meanwhile, here are 5 related questions:

1. What is the formula for compound interest and how does it work?
2. How would the outcome change if the interest was compounded quarterly instead of annually?
3. What is the significance of interest rates above 100%, like 125% and 200%?
4. How does the time duration affect the final earnings in compound interest?
5. How would the difference in earnings change if the initial amount were split unevenly between the two deposits?

**Tip**: When dealing with compound interest, the key factors are the principal amount, interest rate, and the compounding frequency.

Alshahvek had 150,000 of savings which he decided to vest in two deposits. The first deposit yelled 125% interest compounded annually while the second deposit yielded 200% interest compounded annually. The difference in earnings is summed.

Learn how to calculate the difference in earnings between two savings deposits, one with 125% interest and another with 200% interest compounded annually. This problem applies compound interest formulas and is suitable for students in Grades 10-12.

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