Question

convert a decimal number to binary number -
7345 ​

Answer 1

$\texttt{\textsf{\large{\underline{Answer}:}}}$

• The binary equivalent of the decimal number (7345)₁₀ is (1110 0101 1000 1)₂

$\texttt{\textsf{\large{\underline{Solution}:}}}$

Conversion is given as follows:

$\boxed{\begin{array}{c|c|c}\tt2&\tt7345&\\ \tt2&\tt3672&\tt1\\ \tt2&\tt1836&\tt0\\ \tt2&\tt918&\tt0\\ \tt2&\tt459&\tt0\\ \tt2&\tt229&\tt1\\ \tt2&\tt114&\tt1\\ \tt2&\tt57&\tt0\\ \tt2&\tt28&\tt1\\ \tt2&\tt14&\tt0\\ \tt2&\tt7&\tt0\\ \tt2&\tt3&\tt1\\ \tt2&\tt1&\tt1\\ &\tt0&\tt1\end{array}}$

Now, arrange the remainders obtained from bottom to top:

> (7345)₁₀ = (1110 0101 1000 1)₂ (Answer)df

$\texttt{\textsf{\large{\underline{Steps To Solve}:}}}$

1. Divide the number by 2.
2. Write the quotient obtained on the left and the remainders obtained on the right.
3. Repeat the above two processes until the quotient becomes 0.
4. Arrange the remainders obtained from bottom to top.
5. Result obtained will be the binary equivalent of the given decimal number.

Answer 2

Answer:

sale kutte sahi ans dana nahi atta