Given the following Mayan Number, write the equivalent Base-10 number in the Answer Box. Each row (place value) is separated with white space.



















To convert a Mayan number to a Base-10 number, we need to understand the positional values in the Mayan numeral system. The Mayan number system is vigesimal (base-20), meaning it is based on powers of 20, but it also has a special rule for the third place value. The place values in the Mayan numeral system are:

1. **First place (bottom row):** \(20^0 = 1\)
2. **Second place (next row up):** \(20^1 = 20\)
3. **Third place:** \(20^2 \times 18 = 360\) (this place uses 18 instead of 20 due to their calendar system)
4. **Fourth place:** \(20^3 \times 18 = 7200\)
5. **Fifth place:** \(20^4 \times 18 = 144,000\)

Each place value is separated by white space. In Mayan numerals:
- A dot represents 1.
- A horizontal bar represents 5.
- A shell symbol represents 0.

### Step-by-Step Conversion

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### Related Questions
1. How does the Mayan calendar influence their numeral system?
2. What are other numeral systems similar to the Mayan system?
3. How would you convert a decimal number to a Mayan numeral?
4. How do you multiply Mayan numbers?
5. What is the significance of the number 18 in the Mayan numeral system?

### Tip
Remember that in Mayan numerals, understanding the position of each symbol is key to converting it to our decimal system. Each row represents a different place value, making the system visually intuitive once familiar with it!

Given the following Mayan Number, write the equivalent Base-10 number in the Answer Box. Each row (place value) is separated with white space.

Learn how to convert Mayan numerals to Base-10 with a detailed guide. Explore the Mayan numeral system, including base conversion formulas, and understand how the Mayans used a vigesimal system. Suitable for students in Grades 9-12.

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