Final Answer:
Different loci combinations for the heavy chain are c) 6. Therefore the correct answer is option c.
Step-by-step explanation:
The determination of the number of different loci combinations for the heavy chain involves understanding the concept of gene recombination in immunoglobulins. In the case of heavy chains, there are three main loci: V (Variable), D (Diversity), and J (Joining).
The total number of combinations is found by multiplying the number of possibilities at each locus. For heavy chains, if there are (n_v) possibilities at the V locus, (n_d) at the D locus, and (n_j) at the J locus, then the total combinations
can be calculated using the formula

In the context of immunoglobulins, heavy chains typically have several V, D, and J gene segments. If, for example, there are 2 V segments, 2 D segments, and 3 J segments, then the total combinations would be
possible loci combinations. However, it's important to note that not all combinations may be functional or expressed, as the actual recombination process is influenced by various factors, including the specificity of the immune response.
Therefore, in the given scenario, the answer is 6, signifying the number of different loci combinations for the heavy chain. This calculation assumes specific values for (n_v), (n_d), and (n_j) that result in a total of 6 distinct combinations of V, D, and J gene segments in the heavy chain of immunoglobulins. Therefore the correct answer is option c.