The binary representation of 16 is "10000" in base two.
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
10 base 2 = 2 base 10
The decimal number 99 is 1100011 in binary. The possible decimal values for the binary number 1100011 progress as follows, starting from the rightmost (and least significant) bit: 1 2 4 8 16 32 64 , or when read backwards are 64 32 16 8 4 2 1 3 of the 7 bits in the binary number 1100011 (numeric radix 2) are zeroes, and have no value. Let's add from most significant bit to least, as in the second example: 64 + 32 + nothing + nothing + nothing + 2 + 1 or 64 + 32 + 0 + 0 + 0 + 2 + 1 = 99 in decimal (numeric radix 10) If you use the "calculator" utility on your home computer, you can change it from standard to scientific in the "view" pulldown menu. The default system of this calculator utility is decimal, the number system we are accustomed to. Type in the number 99, then click the soft button "Bin" for binary, and the display will change to 1100011.
don't know the answer dudes
The binary representation of 16 is "10000" in base two.
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
Sure thing, honey. To convert 31 from base 10 to base 2, you divide 31 by 2, which gives you a quotient of 15 and a remainder of 1. Then, you keep dividing the quotient by 2 until you reach 0, while keeping track of the remainders. The remainders, read from bottom to top, give you the binary representation of 31, which is 11111. Voilà!
10 base 2 = 2 base 10
( 1010 )2 = ( 10 )10
log 100 base e = log 100 base 10 / log e base 10 log 100 base 10 = 10g 10^2 base 10 = 2 log 10 base 10 = 2 log e base 10 = 0.434294 (calculator) log 100 base e = 2/0.434294 = 4.605175
The decimal number 99 is 1100011 in binary. The possible decimal values for the binary number 1100011 progress as follows, starting from the rightmost (and least significant) bit: 1 2 4 8 16 32 64 , or when read backwards are 64 32 16 8 4 2 1 3 of the 7 bits in the binary number 1100011 (numeric radix 2) are zeroes, and have no value. Let's add from most significant bit to least, as in the second example: 64 + 32 + nothing + nothing + nothing + 2 + 1 or 64 + 32 + 0 + 0 + 0 + 2 + 1 = 99 in decimal (numeric radix 10) If you use the "calculator" utility on your home computer, you can change it from standard to scientific in the "view" pulldown menu. The default system of this calculator utility is decimal, the number system we are accustomed to. Type in the number 99, then click the soft button "Bin" for binary, and the display will change to 1100011.
1010 base 2 = 10 base 10 1010 base 10 = 11 1111 0010 base 2
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.
101001, base 10 = 11000101010001001, base 2