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1000
Let's express 3200 in different numeral systems.
I) Roman Numerals The Roman numeral system uses letters to represent numbers. M = 1000 C = 100 For 3200: 3000 = MMM 200 = CC Combining these, we get: 3200 = MMMCC
II) Egyptian Numerals The Egyptian numeral system uses hieroglyphs. 𓆸 = 1000 (lotus flower) 𓍢 = 100 (coiled rope) For 3200: 3000 = 𓆸𓆸𓆸 200 = 𓍢𓍢 Combining these, we get: 3200 = 𓆸𓆸𓆸𓍢𓍢
III) Babylonian Numerals The Babylonian numeral system is a base-60 system, but within each place value, it uses base-10 symbols. ▼ = 1 (unit wedge) ◀ = 10 (chevron) To express 3200 in base 60: Step 1: Divide 3200 by 60. 3200 ÷ 60 = 53 with a remainder of 20. This means 3200 = (53 × 60) + 20. So, in base 60, it's represented as 53 in the 60¹ place and 20 in the 60⁰ place.
Step 2: Represent 53 using Babylonian symbols. 53 = 5 × 10 + 3 × 1 53 = ◀◀◀◀◀▼▼▼
Step 3: Represent 20 using Babylonian symbols. 20 = 2 × 10 20 = ◀◀
Step 4: Combine the representations, separated by a space to denote different place values. 3200 = ◀◀◀◀◀▼▼▼ ◀◀
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I) Roman Numerals The Roman numeral system uses letters to represent numbers. M = 1000 C = 100 For 3200: 3000 = MMM 200 = CC Combining these, we get: 3200 = MMMCC II) Egyptian Numerals The Egyptian numeral system uses hieroglyphs.
This languages problem is solved step by step below, with detailed explanations to help you understand the method and arrive at the correct answer.