Destination Sherlock Holmes #3

Suppose $a, b, c, d, e, f, g, h, i$ are 9 consecutive prime numbers and $h, i, j, k, l$ are 5 consecutive prime numbers whose individual summations are same i.e. $\sum_{("a" to "i")} = \sum_{("h" to "l")}$ . Guess this unique number (i.e. the summation) if the number can be represented as $a^2 + {(a-1)}^{2}$ and as $b * c$ .

Other problem of this set is here .