CO ZYSKUJESZ:
Środki
bezzwrotne do 75% subwencji po 12 miesiącach pod warunkiem prowadzenia
działalności, utrzymania poziomu zatrudnienia w ciągu 12 miesięcy oraz zanotowania straty na sprzedaży.
Małe
i średnie przedsiębiorstwo („MŚP” lub „mała i średnia firma”) – to
przedsiębiorca, który zatrudnia od 10 do 249 pracowników, a jego roczny obrót
nie przekracza 50 mln EUR lub suma bilansowa nie przekracza 43 mln EUR.
Dla przedsiębiorcy, który odnotowuje
spadek obrotów gospodarczych (przychodów ze sprzedaży) o co najmniej
25% w dowolnym miesiącu po 1 lutego 2020 r. w porównaniu do
poprzedniego miesiąca lub analogicznego miesiąca ubiegłego roku w związku
zakłóceniami w funkcjonowaniu gospodarki na skutek COVID-19 (spadek sprzedaży
towarów lub usług w rozumieniu art. 15g ust. 9 ustawy z dnia 2 marca 2020 r. o
szczególnych rozwiązaniach związanych z zapobieganiem, przeciwdziałaniem i
zwalczaniem COVID-19, innych chorób zakaźnych oraz wywołanych nimi sytuacji
kryzysowych (Dz.U. poz. 374, 567 i 568).
Wobec przedsiębiorstwa nie zostało otwarte
postępowanie upadłościowe lub likwidacyjne albo nie zostało otwarte
postępowanie restrukturyzacyjne.
Jaka
jest wysokość udzielanego wsparcia finansowego?
Maksymalna kwota subwencji zwrotnej w ramach Programu
wsparcia finansowego Tarcza Finansowa PFR dla MŚP obliczana jest jako %
wartości przychodów ze sprzedaży przedsiębiorcy za rok obrotowy 2019. Wysokość
wsparcia wyrażona % przychodów ze sprzedaży zależy dodatkowo od skali spadku
obrotów w związku z COVID-19.
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Biorąc pod uwagę średnie przychody w sektorze małych i
średnich przedsiębiorstw na poziomie około 31,3 mln zł szacowana średnia
wysokość wsparcia finansowego wyniesie około 1,9 mln zł dla jednego
przedsiębiorstwa
oraz maksymalnie do 3,5 mln zł.
Otrzymana przez Mikrofirmę subwencja finansowa podlega
zwrotowi na następujących zasadach:
·
25% pod warunkiem kontynuacji działalności;
·
25% w zależności od poniesionej przez przedsiębiorstwo straty na sprzedaży;
·
Dodatkowo 25% w zależności od utrzymania średniego zatrudnienia w okresie
12 miesięcy.
Formuła zwrotu
subwencji finansowej ma na celu ochronę miejsc pracy i promocję zatrudnienia.
Spadek o 10% liczby Pracowników powoduje zwiększenie kwoty zwrotu subwencji o
5% wartości całkowitej, co stanowi silny bodziec dla Beneficjentów Programu do
utrzymywania miejsc pracy, co umożliwia otrzymane wsparcie finansowe.
Kwota subwencji
finansowej, która podlega zwrotowi, jest spłacana w 24 równych miesięcznych
ratach, rozpoczynając od 13 miesiąca kalendarzowego przypadającego po dacie
wypłaty subwencji.
Łącznie
więc przedsiębiorca, który utrzymał co najmniej 100% poziom zatrudnienia oraz
wykazał stratę gotówkową na sprzedaży większą niż 25% wartości subwencji, może
zachować 75% kwoty subwencji w formie bezzwrotnej.
Źródło: Polski Fundusz
Rozwoju