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)
S vòng quay c a hàng t n kho là ch tiêu di n t t c đ l u chuy n hàng hóa. Nó cho bi tố ủ ồ ỉ ễ ả ố ộ ư ể ế
kh năng qu n lý hàng t n kho c a doanh nghi p. S vòng quay trong kì phân tích càng cao (t ngả ả ồ ủ ệ ố ươ
ng v i s ngày cho 1 vòng quay càng ng n) ch ng t hàng t n kho đ c luân chuy n nhanh, v nứ ớ ố ắ ứ ỏ ồ ượ ể ố
không b đ ng, và ng c l i. Tuy nhiên v i s vòng quay quá cao cũng có th cho th y s tr c tr cị ứ ọ ượ ạ ớ ố ể ấ ự ụ ặ
trong khâu s n xu t (năng su t và quy mô s n xu t nh không đáp ng nhu c u), khâu cung c p hàngả ấ ấ ả ấ ỏ ứ ầ ấ
hóa (hàng hóa d tr th p không cung ng k p th i cho khách hàng) có th gây m t uy tín và nhự ữ ấ ứ ị ờ ể ấ ả
h ng đ n ho t đ ng kinh doanh c a doanh nghi p.ưở ế ạ ộ ủ ệ
VD: S vòng quay hàng t n kho c a GMD = ố ồ ủ 1322819391 = 43.261
30577584
S ngày c a 1 vòng quay hàng t n kho c a GMD = ố ủ ồ ủ 30577584 =8.437
(1322819391/365)
2. S vòng quay các kho n ph i thu (Receivable Turnover Ratio) và kì thu ti n bình quân (Averageố ả ả ề
Collection Period):
S vòng quay các kho n ph i thu = Doanh thu thu n / Các kho n ph i thuố ả ả ầ ả ả
Kì thu ti n bình quân = Các kho n ph i thu / (Doanh thu thu n / S ngày trong kì phân tích)ề ả ả ầ ố
Hai h s cho bi t kh năng thu h i các kho n n c a doanh nghi p. N u s vòng quay cácệ ố ế ả ồ ả ợ ủ ệ ế ố
kho n ph i thu ít (t ng đ ng v i s ngày trung bình thu đ c n là cao) ch ng t t c đ thu h i cácả ả ươ ươ ớ ố ượ ợ ứ ỏ ố ộ ồ
kho n n b ch m, doanh nghi p b đ ng v n, hi u qu s d ng v n và kh năng thanh toán c aả ợ ị ậ ệ ị ứ ọ ố ệ ả ử ụ ố ả ủ
doanh nghi p là th p. Ng c l i, n u s vòng quay các kho n ph i thu trong m t kì báo cáo là caoệ ấ ượ ạ ế ố ả ả ộ
(t ng đ ng v i s ngày trung bình thu đ c n là ít) ch ng t th i gian bán ch u cho khách hàng làươ ươ ớ ố ượ ợ ứ ỏ ờ ị
ng n, doanh nghi p đ t hi u qu s d ng v n cao và kh năng thanh kho n c a doanh nghi p r t t t.ắ ệ ạ ệ ả ử ụ ố ả ả ủ ệ ấ ố
VD: S vòng quay các kho n ph i thu c a GMD ố ả ả ủ = 2.316
Kì thu ti n bình quân c a GMD= ề ủ = 157.571
3. Vòng quay tài s n (Asset Turnover Ratio):ả = Doanh thu thu n / T ng tài s n bình quânầ ổ ả
T ng tài s n bình quân = (T ng tài s n đ u năm + T ng tài s n cu i năm) / 2ổ ả ổ ả ầ ổ ả ố
Vòng quay tài s n nói lên c m t đ ng tài s n đ a vào ho t đ ng s n xu t kinh doanh trongả ứ ộ ồ ả ư ạ ộ ả ấ
m t kì thì t o ra bao nhiêu đ ng doanh thu thu n. So v i th i kì tr c, n u h s này b gi m sútộ ạ ồ ầ ớ ờ ướ ế ệ ố ị ả
ch ng t s c s n xu t c a t ng tài s n c a doanh nghi p b gi m sút.ứ ỏ ứ ả ấ ủ ổ ả ủ ệ ị ả
VD: T ng tài s n cu i năm 2009 c a GMD là 2927125550.ổ ả ố ủ
T ng tài s n bình quân c a GMD = ổ ả ủ = 3860636474
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