How to change binary numbers 10110110 hexadecimal

The last digit counts as 0 and is pushed from back to front, in order of ......Multiply the nth digit (0 or 1) by 2 to the nth power, and then add the result to the decimal result, such as your 10110110

Digit 0: 0 times 2 to the power of 0 = 0

1st place: 1 times 2 to the power of 1 = 2

2nd digit: 1 times 2 to the power of 2 = 4

3rd place: 0 times 2 to the 3rd power = 0

4th place: 1 times 2 to the 4th power = 16

5th place: 1 times 2 to the 5th power = 32

6th place: 0 times 2 to the 6th power = 0

7th place: 1 times 2 to the 7th power = 128

Then 10110110 = 0+2+4+0+16+32+0+128 = 182

Added: After a long time of calculation, I found that I found that I had to calculate the base hexagram, binary to hexadecimal, every 4 digits from right to left in a group, and the leftmost not enough was made up with 0.

So 10110110 divide into 2 groups: 1011 0110, the first group uses the decimal conversion method mentioned above to 11, that is, b, and the latter group is 6, so 10110110=b6

Group 1011 0110

The first group is 11 in binary, and the same is true for b in hexadecimal, and the second group is 6

So, the final expression is, b6

I guess that's right.

The calculator tool that comes with the computer can be used to quickly convert binary (101101101) to 16 base, please refer to the following steps for specific operations.

1. Open the "Start" menu in your computer and click on the "All Programs" option.

2. Then find the "Calculator" icon under the "Attachments" file and click it.

3. Then select the "Programmer" option under the "View" page of the calculator tool.

4. Then check the "Binary" option in the window that appears, and enter "101101101" in the display bar.

5. Then select "Hexadecimal", and the conversion result 16d will appear in the display bar. After the above settings, convert binary (101101101) to hexadecimal.

List the powers of 2 from left to right. From 20, the result is:"1"。For each shift to the right, add 1 to its exponential.

The number of elements listed should be equal to the number of digits of the binary number. In this example, the 10011011 has 8 digits, so the 8 elements should be listed: 128, 64, 32, 16, 8, 4, 2, 1.

Write each digit on the binary number correspondingly below the list.

Starting from the right, draw a line that connects the consecutive numbers in the binary number to the power of the 2 above it. Starting from the right, draw a line that connects the first digit of the two-pigged buried number with the first power of 2. Then, draw a line to connect the second digit of the binary number with the second power of 2.

And so on, drawing lines to connect each number to the corresponding power.

Scan every digit in the binary number to burn the ante. If the corresponding number is 1, write the power value of the corresponding 2 below the ** bar. If the corresponding number is 0, write 0 below the ** bar.

Add the numbers below the line. The sum of the results is 155. This is the decimal number that corresponds to the binary number 10011011. Or write it in the form of a base subscript:

The decimal system is .

I dropped the decimal part of d.

Each person in hexadecimal corresponds to 4 digits in binary, the number before the decimal point is 0 on the left, and the decimal point is on the right If it is converted to decimal, you need to write out the binary base binary base for each bit: unit 1, high = low * 2

64 32 16 8 4 2 1.1 2 1 4 1 8 Write the number to be converted bitwise on the following line.

1 0 1 1 0 1 1.0 1 1 Observe that this number contains 1 64, 1 16, 1 8, 1 2, 1 1, 1, and 1, which add up to equal to.

A 4-digit binary number can be represented by a 1-digit hexadecimal number (since 2 to the 4th power is 16), so it is as follows:

01102a

b.6 is similar, a 3-digit binary number can be represented by a 1-digit octal number, so its octal form is as follows:

i.e.: (10

The binary to hexadecimal method is:

Turn every four digits from left to right to one hexadecimal number.

Less than four people"0"Make up four places.

1010=a

101 1010b=5ah

Each hexadecimal number corresponds to 4 binary digits.

10110101b=[1011][0101]b=[b][5]h=b5h

The first four digits of b5h, 1011, are 11, i.e., b.

The last four digits 0101 are 5.