The text in the image asks a mathematical question about simple interest in a banking context. Here's the transcription and translation:

Transcription (Indonesian): "Alya menabung di bank sebesar Rp. 1.000.000,00. Setiap bulannya Alya mendapat bunga tunggal sebesar 2% dari tabungan awal. Berapa besar tabungan Alya setelah 1 bulan?"

Translation (English): "Alya deposits Rp. 1,000,000.00 in a bank. Each month, Alya receives simple interest of 2% from the initial deposit. What is the total amount of Alya's savings after 1 month?"

Solution:

The interest rate per month is 2%, and it applies to the initial deposit of Rp. 1,000,000.00. The formula for simple interest is:

$I = P \times r \times t$ Where:

• $I$ is the interest,
• $P$ is the principal amount (initial deposit) = Rp. 1,000,000.00,
• $r$ is the monthly interest rate = 2% = 0.02,
• $t$ is the time period in months = 1.

Let's calculate:

$I = 1,000,000 \times 0.02 \times 1 = 20,000$

So the interest earned after 1 month is Rp. 20,000.00.

Now, the total amount of Alya's savings after 1 month will be:

$\text{Total savings} = P + I = 1,000,000 + 20,000 = 1,020,000$

Final Answer:

Alya's total savings after 1 month will be Rp. 1,020,000.00.

Would you like further clarification or details? Here are 5 related questions to expand on this topic:

1. What would be Alya's total savings after 6 months?
2. How would the calculation change if the interest were compounded monthly?
3. What would be the effect of increasing the interest rate to 3% per month?
4. How does simple interest differ from compound interest over longer periods?
5. What happens to Alya's savings if she withdraws part of the balance after a few months?

Tip: For long-term savings, compound interest grows faster than simple interest, so it's beneficial to understand both methods.