Icm kasa karna hai question 1024 sath ma solve karna hai

Answer: Prime factorization: $1024 = 2^{10}$ . To find the LCM, provide the other number(s) to compare the highest powers of all prime factors.

Step-by-step solution

Step 1: Understand the concept of LCM and prime factorization

To find the LCM involving a number like $1024$ , we first express it as a product of its prime factors. Since $1024$ is an even number, we begin by dividing it by the smallest prime number, $2$ .

Step 2: Continue successive division by 2

We repeatedly divide the quotient by $2$ until we reach $1$ . We divide $10$ times consecutively by $2$ : $1024 \div 2 = 512$ , $512 \div 2 = 256$ , and so on down to $1$ .

Step 3: Express in exponential form and state the LCM rule

The prime factorization of $1024$ is $2^{10}$ . When finding the LCM of $1024$ with another number, we take the highest power of each prime factor present in the factorizations.

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