don't know the answer dudes
What is the base 10 representation of 1203^5
256 (base 10) = 1104 (base 6)
To subtract in base 2, we need to borrow from the next higher place value if necessary. In this case, when subtracting 11 from 101 in base 2, we need to borrow from the leftmost digit. So, 101 in base 2 is 5 in decimal, and 11 in base 2 is 3 in decimal. When subtracting 3 from 5 in decimal, we get 2 in decimal, which is 10 in base 2. Therefore, 101 base 2 minus 11 base 2 is 10 base 2.
To convert 31 in base 10 to base 2, you need to repeatedly divide the number by 2 and keep track of the remainders. 31 divided by 2 is 15 with a remainder of 1, so the rightmost digit in base 2 is 1. 15 divided by 2 is 7 with a remainder of 1, so the next digit in base 2 is also 1. Continuing this process, you get 31 in base 10 is 11111 in base 2.
200 (base 6) is 2 x 6^2 + 0 x 6^1 + 0 x 6^0 = 2 x 36(base 10) = 72 (base 10).
In base 30 its representation is 10.
What is the base 10 representation of 1203^5
The binary representation of 16 is "10000" in base two.
256 (base 10) = 1104 (base 6)
To convert the binary number 1100011 to its base 10 representation, you can calculate it by summing the powers of 2 for each bit that is set to 1. Starting from the right, the positions correspond to (2^0), (2^1), (2^2), and so on. Thus, (1 \cdot 2^6 + 1 \cdot 2^5 + 0 \cdot 2^4 + 0 \cdot 2^3 + 0 \cdot 2^2 + 1 \cdot 2^1 + 1 \cdot 2^0) equals (64 + 32 + 0 + 0 + 0 + 2 + 1 = 99). Therefore, the base 10 representation of 1100011 in binary is 99.
The base 10 representation of the number 1046 is simply 1046. In base 10, each digit represents a power of 10, so 1046 means 1 * 1000 + 0 * 100 + 4 * 10 + 6 * 1, which is equal to 1046.
Oh, dude, you're hitting me with the math questions now? Alright, so the base 10 representation of 142 base 5 is... drum roll... 47! Yeah, it's like converting currencies, but with numbers. So, in base 5, 142 is like saying 1x5^2 + 4x5^1 + 2x5^0, which equals 47 in base 10. Cool, right?
11
If that's binary, it's 53 base 10.
00100110001 is the binary representation of the base 10 number 305
10 base 2 = 2 base 10
( 1010 )2 = ( 10 )10