Algebra-2

To find the constant term in the expansion of , we can follow these steps:

 

Step 1: Identify the Expression

We are considering the expression . Here,  and , and .

 

Step 2: Understanding the Constant Term

According to the binomial theorem, the expansion of  is given by . In our case, we are looking for the constant term, which corresponds to the term where the power of  is zero.

 

Step 3: Determine the Relevant Term

The constant term will come from a specific term in the expansion. This term is . For this term to be constant, the powers of  in  and  must cancel out. So we have , and for it to be constant,

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