Question

1. Convert (38), to its binary equivalent.​

Answer 1

Answer:

100110

So, 100110 is the binary equivalent of decimal number 38 (Answer).

Explanation:

here hope this help

Answer 2

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

⊕ Given decimal number - (38)₁₀

We have to find out the binary equivalent of the given number.

Conversion is given as follows -

$\boxed{\begin{array}{c|c|c}\tt2&\tt38& \\ \tt2&\tt19&\tt0\\ \tt2&\tt9&\tt1\\ \tt2&\tt4&\tt1\\ \tt2&\tt2&\tt0\\ \tt2&\tt1&\tt0\\ &\tt0&\tt1\end{array}}$

Now, write the remainders obtained from bottom to top,

→ (38)₁₀ = (1001 10)₂

Which is our required answer.

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

• (38)₁₀ = (1001 10)₂

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

The steps to convert decimal number to binary number is as follows -

• Repeatedly divide the number by 2 until the quotient is not equal to zero.
• Write the remainder obtained after each division on the right hand side.
• Now write the remainders obtained from bottom to top to get the binary equivalent of the given decimal number.