a_n - a_k
d = ---------
n - k $$d = \frac{- a_{k} + a_{n}}{- k + n}$$
$$a_{1} = a_{n} + d \left(n - 1\right)$$
(-1 + n)*(a_n - a_k)
a_1 = a_n - --------------------
n - k $$a_{1} = a_{n} - \frac{\left(- a_{k} + a_{n}\right) \left(n - 1\right)}{- k + n}$$
a_30 - a_1
d = ----------
29 $$d = \frac{- a_{1} + a_{30}}{29}$$
a_30 - a_1
a_1 = a_30 - ----------*28
29 $$a_{1} = a_{30} - \frac{- a_{1} + a_{30}}{29} \cdot 28$$
-484 - 212
d = ----------
29 $$d = \frac{-484 - 212}{29}$$
-484 - 212
a_1 = -484 - ----------*29
29 $$a_{1} = -484 - \frac{-484 - 212}{29} \cdot 29$$
n*(a_1 + a_n)
S = -------------
2 $$S = \frac{n \left(a_{1} + a_{n}\right)}{2}$$
30*(212 - 484)
S30 = --------------
2 $$S_{30} = \frac{30 \left(-484 + 212\right)}{2}$$