📘 number systems

1. The problem is to convert the number 148 into Roman numerals. 2. Roman numerals are formed by combining letters that represent values: I=1, V=5, X=10, L=50, C=100, D=500, M=1000

1. The problem is to convert the number 64 from base 4 to base 10 (decimal). 2. Each digit in base 4 represents powers of 4, starting from the right with power 0.

1. We are given the octal number $(206, 104)_8$ and need to convert it to decimal. 2. Recall that in base 8 (octal), each digit represents a power of 8. Positions to the left of th

1. Stating the problem: Convert the decimal number (236)₁₀ to its octal (base 8) representation. 2. To convert from decimal to octal, repeatedly divide the decimal number by 8 and

1. The problem is to convert the decimal number 14 into its binary (base 2) representation. 2. To do this, divide the number by 2 and record the remainder, repeat with the quotient

1. The problem given is the binary number 1111101. 2. We need to convert this binary number into its decimal equivalent.

1. Stating the problem: Convert the given hexadecimal numbers A9, E7, 6E, 1F, and 2A to their equivalent octal values. 2. Recall that to convert from hexadecimal (base 16) to octal

1. The problem is to convert binary numbers to hexadecimal numbers. 2. Hexadecimal is base 16, and binary is base 2.