1.Perform the following binary arithmetic: 01011100 + 00011111 . Express your answer in decimal
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1.Perform the following binary arithmetic: 01011100 + 00011111 . Express your answer in decimal
2. Perform the following hexadecimal arithmetic: 7F3 + 41D
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- ___________ occurs when the result of an arithmetic operation exceeds the number of bits available to store it.A(n) __________ is an integer stored in double the normal number of bit positions.1. a. Convert the following decimal integers in binary notation. You need to show your calculation as a sum of powers of two : 1609 1424 -33 (write in 8-bit two’s complement form) 1.b. Convert the binary integers in decimal notation. You need to show your calculation as a sum of powers of two as shown class: 11001012 10110112 110111012 (this binary number is in 8-bit two’s complement form)
- 1. 2. Base 3. In binary addition, 1+1 equals 4. Base 5. Binary digits are abbreviated as is used in the D. Answer the questions given below. 1. How do we convert any decimal number into its binary equivalent? 2. What do you mean by number system? 3. Convert 69 into equivalent binary number.Choose one number from the set { 12, 13, 14, 15, 16, 17, 18, 19, 20 } this is numberC. Choosea number from { 6, 9, 10 } this is numberD. Using 8-bit binary arithmetic, calculatenumberC × numberD giving your answer in binary and decimal.Assume 48 and 80 are signed 8-bit decimal integers. 48 in decimal → 0011 0000 in binary 80 in decimal → 0101 0000 in binary There is no overflow when calculating the summation of these two numbers (48+80). Is it true or false? True False
- Find the sum of all the digits in your date of birth and then do the following:(a) Convert the sum into 32-bit binary.(b) Convert the sum into 32-bit, IEEE-754 single precision floating point format.For example, if your date of birth is 15-8-2001, then the sum of its digits would be 17. You shouldconvert it into 32-bit binary and single precision floating point formats.Convert IEEE Single-Precision Binary Format Real number 11000100101001000010101000000000 to decimal. Please show all the steps. a) [1] What is the sign? b) [1] What is the biased exponent value? c) [1] What is the unbiased exponent value? d) [2] What is the normalized representation of the number in BINARY? e) [1] What is the unnormalized representation of the number in BINARY? f) [1] What is the decimal value of the whole number part of the number? g) [2] What is the decimal value of the fractional part of the number? h) [1] What is the real number in base 10Evaluate the following by converting to decimal, performing the arithmetic operation, and converting to binary to express the results. Please note. the answer must be expressed in binary to be correct! when bertormina number conversion. use a precision of eight (8) fractional bits.
- Please write all the process. 1.. Perform the following multiplications. Assume that all values are unsigned numbers. (No problem with unsigned (always positive) numbers, just use the same standard techniques as in base 10.) a.1010 * 0110 2.Perform the following multiplications. Assume that all values are signed 2’s complement numbers. c.11101 * 111017. Perform the following binary division. Assume that all values are unsigned positive numbers.10100 / 11HW1:/ convertthe following decimal number to binary number: (879)D HW2:/ convertthe following decimal number to octal number: (675)D HW3:/ convert the following decimal number to hexadecimal: (340)D HW4:/ convert the following binary number to decimal: (11010110)B HW5:/ convertthe following octal number binary: (110001111010110)B HW6:/ convertthe following binary number to Hexadecimal: (11001010010101011110)B HW7:/ convertthe following octal numberto hexadecimal: (2764)o HW8:/ convertthe following hexadecimal numberto octal: (DFE5)H