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In the binary system, the number 145 is represented as a. 01010101 b. 01101100 c. 10010001 d. 11001001
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is it B?
no
and its not a soo what is it?
\[\lfloor{\frac{\log(145)}{\log(2)}} \rfloor=7\] \[1 \cdot 2^7+0 \cdot 2^6+ 0 \cdot 2^5+ 1 \cdot 2^4+0 \cdot 2^3+ 0 \cdot 2^2+ 0 \cdot 2^1 +1 \cdot 2^0\]
I'm sure myininaya is going to tell you....there you go ;)
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so c or d?
10010001
the coefficients of 2^(whatevers) in the order i gave you
ohhh okay thks
I like converting it to hexadecimal...it's quicker... \[154_{10}=91_{16}\] then 9=1001 and 1=0001 that gives 10010001
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i think there is another way you can just do some divisions i believe |dw:1321556474556:dw|
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