1. Stating the problem. You asked me to count again to make sure the numbers add up using only the scores for Term Two. 2. Formula and important rules. To compute the total of $n$ scores $s_1, s_2,\dots,s_n$ use $S=\sum_{i=1}^n s_i$. To compute the mean use $\overline{s}=\frac{1}{n}\sum_{i=1}^n s_i$. Important rules: include only Term Two scores and list them as plain numbers separated by commas. 3. Step-by-step method I will follow when you provide the scores. First I will parse the list of numbers into $s_1, s_2,\dots,s_n$. Second I will compute successive partial sums and show each intermediate result. Third I will give the final total $S$ and, if requested, the mean $\overline{s}$. 4. Example (illustrative only). If the Term Two scores are 12, 15, 14 then $S=12+15+14=41$ and $\overline{s}=\frac{41}{3}=13.666\dots$. 5. Final request. Please paste the Term Two scores you want recounted as numbers separated by commas and I will verify the total.