Write binary equivalent of the following octal numbers.
(i) 2306 (ii) 5610 (iii) 742 (iv) 65.203
Answers
Answer:
(i) 2306
= 10011000110
(ii) 5610
= 101110001000
(iii) 742
= 111100010
(iv) 65.203
= 1011
Explanation:
hope it helps u
Answer:
65.2038 = 6∙81+5∙80+2∙8-1+0∙8-2+3∙8-3 = 48+5+0.25+0+0.005859375 = 53.25585937510
Happened: 53.25585937510
Converting 53.25585937510 in Binary system here so:
Whole part of a number is obtained by dividing on the basis new
53 2
-52 26 2
1 -26 13 2
0 -12 6 2
1 -6 3 2
0 -2 1
1
Translation of numbers from one system to another
Happened:5310 = 1101012
The fractional part of number is found by multiplying on the basis new
Translation of numbers from one system to another
0 .255859375
. 2
0 51172
2
1 02344
2
0 04688
2
0 09375
2
0 1875
2
0 375
2
0 75
2
1 5
2
1 0
Happened:0.25585937510 = 0.0100000112
Add up together whole and fractional part here so:
1101012 + 0.0100000112 = 110101.0100000112
Result of converting:
65.2038 = 110101.0100000112