What is 1 in binary number with calculation 

The decimal number \( 1 \) in binary is also \( 1 \). This is because binary, like the decimal system, starts counting from zero, and the next number after \( 0 \) is \( 1 \).

**Here's how you can calculate it:**

1. The binary system is base 2, so each position represents powers of 2 (i.e., \( 2^0 \), \( 2^1 \), \( 2^2 \), etc.).
2. For \( 1 \) in decimal, you need to find the largest power of 2 that fits into \( 1 \). 
    - \( 1 = 2^0 = 1 \)
3. So, \( 1 \) in decimal is represented as \( 1 \) in binary.

Therefore, the binary equivalent of the decimal number \( 1 \) is:

\[
1_{10} = 1_2
\]

Would you like any further details or calculations?

Here are some related questions:
1. What is the binary representation of the decimal number 2?
2. How do you convert the decimal number 5 to binary?
3. What is the binary representation of the number 15?
4. How can binary addition be performed?
5. How do binary and decimal systems differ in counting?

**Tip:** When converting from decimal to binary, always break down the number into sums of powers of 2.

What is 1 in binary number with calculation

Learn how to convert the decimal number 1 to binary with a step-by-step explanation. Understand key concepts like binary counting and the place value system in base 2. This guide is suitable for students in Grades 4-6.

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