Express the following Hindu-Arabic numerals 3200 into Roman, Egyptian, and Babylonian. Identify Five (5) Characteristics of Egyptian Numeration system.

Here are the solutions for Question 1 and 2: Question 1: Express the following Hindu-Arabic numerals 3200 into i) Roman Step 1: Break down 3200 into Roman numeral components. 3000 = MMM 200 = CC Step 2: Combine the components. 3200 = MMMCC The Roman numeral for 3200 is MMMCC. ii) Egyptian Step 1: Identify the Egyptian hieroglyphs for powers of 10. 1 = I (vertical stroke) 10 = (heel bone) 100 = (coil of rope) 1000 = 𓆸 (lotus flower) Step 2: Represent 3200 using these symbols. 3000 = 𓆸𓆸𓆸 (three lotus flowers) 200 = (two coils of rope) Step 3: Combine the symbols. 3200 = 𓆸𓆸𓆸 The Egyptian numeral for 3200 is 𓆸𓆸𓆸. iii) Babylonian Step 1: Understand the Babylonian base-60 system and symbols. 1 = ▼ (wedge) 10 = < (chevron) Numbers are grouped by powers of 60. Step 2: Convert 3200 to base 60. Divide 3200 by 60: 3200 ÷ 60 = 53 with a remainder of 20. So, 3200 = (53 × 60) + 20. This means 3200 in base 60 is represented as 53 in the 60^1 place and 20 in the 60^0 place. Step 3: Represent 53 and 20 using Babylonian symbols. 53 = <<<<<▼▼▼ (five tens and three ones) 20 = << (two tens) Step 4: Combine the representations, with a space indicating the separation of powers of 60. 3200 = <<<<<▼▼▼ << The Babylonian numeral for 3200 is <<<<<▼▼▼ <<. Question 2: Identify Five (5) Characteristics of Egyptian Numeration system. 1. It is an additive system, meaning the value of a number is found by adding the values of its symbols. 2. It is a base 10 system, using powers of 10 for its symbols. 3. It does not have a place value system; the position of a symbol does not change its value. 4. There is no symbol for zero in the system. 5. It uses hieroglyphic symbols (pictures) to represent numbers. That's 2 down. 3 left today — send the next one.