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Comelf S.A.

Earnings Release May 15, 2015

2355_10-q_2015-05-15_eb9e492b-13ac-4ec3-acd0-b9278ebe2eec.pdf

Earnings Release

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Situatia contului de profit sau pierdere si alte elemente ale rezultatului global la 31.03.2015

Nr. DENUMIREA INDICATORILOR 31.03.2014 31.03.2015
crt.
1 Venituri din proiecte recunoscute conform IAS 11 34,791,097 46,063,074
2 Venituri din vanzarea marfurilor (ct.707) 423,339 973,984
3 Alte venituri aferentei cifrei de afaceri(ct.703+704+706+708) 1,218,427 966,265
4 Cifra de afaceri 36,432,863 48,003,323
5 Alte venituri (ct.703+704+706+708+/-709+722+758+(7583-6583)+7414) 241,985 873,357
6 Total venituri din exploatare 36,674,848 48,876,680
7 Materii prime si consumabile(ct.601+602+603+604) 19,119,948 20,880,915
8 Cheltuieli cu marfurile (ct607) 403,647 959,414
9 Cheltuieli cu personalul(ct.641+642+645) 10,084,680 12,410,826
10 Variatia stocurilor (711) 1,182,748 1,624,118
11 Cheltuieli cu chiriile( ct.612) (1,823,247) 241,574
12 Cheltuieli cu primele de asigurare (ct.613) 183,207 164,352
13 Cheltuieli cu transportul (ct.624+6241+6242+6243) 136,172 2,664,867
14 Amortizare si depreciere (ct681) 1,710,143 1,848,449
15 Ajustari privind deprecierea acti.circulante, net (ct.6814-7812) - -
16 Provizioane, net - -
Alte cheltuieli de exploatare(ct.605+608-
17 609+611+621+622+623+625+626+627+628+635+658) 4,529,648 5,994,737
18 Total cheltuieli de exploatare 35,526,946 46,789,252
19 Profit din exploatare 1,147,902 2,087,428
20 Venituri financiare(ct.765+766+767+786) 633,417 879,251
21 Cheltuieli financiare (ct.665+666+/-667) (1,018,994) (1,458,839)
22 Pierdere financiara (385,577) (579,588)
23 Venituri totale (rd.4+18+21) 37,308,265 49,755,931
24 Cheltuieli totale (rd.16+19) 36,545,940 48,248,091
25 Profit inaintea impozitului pe profit 762,325 1,507,840
26 Impozit pe profit(691) 140,994 179,384
27 Profit net 621,331 1,328,456
28 Alte elemente ale rezultatului global

Director General Director Economic Ing.STOIAN DORIN Ec.POP STEFAN

$\mathcal{L}^{\mathcal{L}}(\mathcal{L}^{\mathcal{L}})$ and $\mathcal{L}^{\mathcal{L}}(\mathcal{L}^{\mathcal{L}})$ . In the case of $\mathcal{L}^{\mathcal{L}}$

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