00:01
To perform a calculation using bcd arithmetic, first we convert the decimal number into bsd format.
00:07
First decimal number is 4314326.
00:13
Its bcd equivalent is 001, then 0100, 0011, 0010, and 0110.
00:27
Next number is 92378.
00:31
Its bcd arithmetic equivalent is 1001, 0010, 0011, 0111, again 1000.
00:47
Now we can add these bcd numbers and digits of bcd are a, b, c, d, f.
00:55
So the resultant number will be equal to 1010, 0110, 1001, and 1110.
01:08
Now since there are some invalid bcd digits, we can need to correct them by adding the 6 to those digits.
01:17
So we have been adding the 6 that is 0000, 0110, then again 0110, and 000.
01:33
So this will be equal to 1010, 1000, 1100, 1001, and 0100.
01:48
Now we have a valid bcd representation.
01:52
Converting it back to decimal, we get this is equal to 10674.
02:01
Therefore, 14326 plus 92378 is equal to 10674.
02:14
So the result of bcd addition is 10674.
02:22
Now next in part b, we need to represent 43 .125 in ieee 745754 floating point 8 -bit format and 4 -bit exponent.
02:37
We need to convert the binary numbers...