Convert each decimal number to binary by using the sum-of-weights method:(a) 12 (b) 15 (c) 25 (d) 50(e) 65 (f) 97 (g) 127 (h) 198
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Convert each decimal number to binary by using the sum-of-weights method:
(a) 12 (b) 15 (c) 25 (d) 50
(e) 65 (f) 97 (g) 127 (h) 198
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- Convert the following decimal fractions to binary with a maximum of six places to the right of the binary point (show the steps): a) 34.79125, b) 219.01225, c) 170.786765, d) 16.1120244375Formulate a weighted binary code for the decimal digits, using the following weights: 6, 3, 1, 1Convert each decimal number to octal by repeated division by 8: a) 15 b) 100 c) 219
- onvert the following decimal numbers to binary using the two’s complement format, using 8 bits: 4810 -3910 -28410 010Create the gray code representation of the following binary numbers.i) 10101 ii) 01001 iii) 10110 iv) 00111 v) 00101Convert the given numeral to a numeral in base 10. 7238 simplify your answer
- Multiply 166 by 105 using unsigned 8-bit binary multiplication to form a 16-bit result. Select the correct result here. a. 0100010000010110 b. 1100010000010110 c. 1011101111101001 d. 0011101111101001Add the following binary numbers: 1011, 1001, 110, and 1100 and convert the sum to decimal number.Convert decimal 123456 to binary, octal, and hexadecimal. Convert hex 0xffff tobinary, octal, and decimal.
- Add the following pairs of 16-bit numbers (shown in hexadecimal) and indicate whether your result is “right” or “wrong.” First treat them as unsigned values, then as signed values (stored in two's complement format). 12cc+ed34 8000+8000 07c0+782eCreate the gray code representation of the following binary numbers. i) 11101 ii) 01101 iii) 10111 iv) 00110Convert to hexadecimal: 1457.1110. Round to two digits past the hexadecimal point. Convert your answer to binary, and then to octal. Devise a scheme for converting hexadecimal directly to base 4 and convert your answer to base 4.