Question
State how 14 will be stored using one byte and two's complement form for negatives.
284
likes1422 views
Answer to a math question State how 14 will be stored using one byte and two's complement form for negatives.
Darrell
4.5100 Answers
To store the number 14 using one byte in two's complement form for negatives, follow these steps:
Step 1: Determine the binary representation of the positive number 14.
14 in binary is 1110.
Step 2: Since we are using two's complement form, we need to check if the most significant bit (MSB) of the binary representation is 1. If it is 1, it indicates a negative number.
In this case, the MSB of 1110 is 1, which means that 14 is a negative number in two's complement form.
Step 3: To represent a negative number using two's complement, invert all the bits of the positive number's binary representation and add 1 to the result.
Inverting the bits of 1110 gives us 0001. Adding 1 to it gives us 0010.
Therefore, the binary representation of -14 in two's complement form using one byte is 0010.
Answer: -14 is stored as 0010 in one byte using two's complement form for negatives.
Step 1: Determine the binary representation of the positive number 14.
14 in binary is 1110.
Step 2: Since we are using two's complement form, we need to check if the most significant bit (MSB) of the binary representation is 1. If it is 1, it indicates a negative number.
In this case, the MSB of 1110 is 1, which means that 14 is a negative number in two's complement form.
Step 3: To represent a negative number using two's complement, invert all the bits of the positive number's binary representation and add 1 to the result.
Inverting the bits of 1110 gives us 0001. Adding 1 to it gives us 0010.
Therefore, the binary representation of -14 in two's complement form using one byte is 0010.
Answer: -14 is stored as 0010 in one byte using two's complement form for negatives.
Frequently asked questions (FAQs)
What is the value of f(x) when x = 10 in the logarithmic functions f(x) = log x and f(x) = ln x?
+
Q: What is the domain of the function f(x) = sin(2x) + cos(x) in radians?
+
Question: Given the circle function equation x^2 + y^2 = r^2, if the radius r = 5, what is the y-coordinate when x = 3?
+
New questions in Mathematics