High School

Calculate the value of \( m \).

Given:
\[ m = 3 \times 47 - 141 \]

Convert \( m \) to binary.

(Note: Binary representation of 141 is \((10001101)_2\).)

Answer :

Part 1: m = 3*47 - 141 is given. To find the value of m, we can substitute the given value of key, which is 47, into the equation and solve it. m in binary is 00 (two zeros).

m = 3 * 47 - 141
m = 141 - 141
m = 0
So, the value of m is 0.

Part 2:
To explain the steps in finding the value of m, we start with the equation m = 3*47 - 141.
First, we substitute the given value of key, which is 47, into the equation.
m = 3 * 47 - 141
Then we simplify the equation by performing the multiplication and subtraction.
m = 141 - 141
Finally, we subtract 141 from 141, resulting in 0. Therefore, the value of m is 0.

Now, let's move on to converting m to binary.
The given value of m is 0, and to convert it to binary, we can follow these steps:
1. Divide the number by 2 and write down the remainder.
0 divided by 2 is 0 with a remainder of 0.
2. Repeat step 1 with the quotient obtained in step 1.
The quotient obtained is also 0, so we have another 0 remainder.
3. Continue dividing and writing down the remainders until the quotient is 0.
Since the quotient is already 0, we stop here.
4. Write down the remainders obtained in reverse order.
The remainders obtained were 0 and 0, so the binary representation of 0 is 00.

To know more about binary click the link below:

https://brainly.com/question/32228148

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