bÀi 3 quẢn lÝ quỸ tÍnh dỤngnhom 5.doc
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BI 3 QUN L QU TNH DNG
BI 3 QUN L QU TNH DNGPhn 1: Thit k c s d liu1. M t h thng
Mt qu tn dng cn t chc mt c s d liu qun l hot ng cho vay vn i vi khch hng. Cho bit cc thng tin sau v cc tp thc th: KHACHHANG: thng tin v khch hng bao gm: MAKH(M khch hng: thuc tnh kho) tENKH (tn khch hng), DIACHIKH (a ch lin h). HINHTHUCVAY: quan ly cc hnh thc vay vn c cc thuc tnh: MAHT( m s vay vn) Tgtoida( thi giang vay vn ti a (tnh theo thng)), LAISUAT( li sut hng thng) TENHT( Cc hnh thc vay vn) HOSOvay: h s vay vn c cc thuc tnh: MAHS( m h s), SOTIENVAY( s ting vay) NGAYVAY( ngy bt u vay) PHIEUTT: phiu thanh ton cho cc h s, c cc thuc tnh: MAPHIEU (m s phiu NGAYTT( ngy thanh ton) SOTIEN ( s tin vn) tienLAI( s tin li phi tra ) Ngoi ra h thng ny cn h tr vic qun l cc mi quan h THUOC, LAPHS v LAPPHIEU vi ng ngha nh sau:Bit rng:
Mt khch hng c th chn mt hnh hay nhiu hnh thc vay vn, mi hnh thc vay vn c th thuc nhiu khch hng hoc khng thuc khch hng no.
Mt khch hng c th c mt h s vay vn hoc c nhiu h so vay vn, mt h s vay vn ch thuc mt khch hng hoc khng thuc khch hng no.
Mt khch hng c th khng c mt phiu thanh ton hoc v th c nhiu phiu thanh ton, mt phiu thanh ton ch c th ca mt khch hng. 2. Thit k c s d liu xut pht t m hnh E-R
2.1. Xy dng m hnh E-R
``M hnh ny bao gm:
Cc tp thc th: c m t chi tit trong bng sau
Tn tp thc thGii thchThuc tnh
TnGii thch
KHACHHANGTp tt c cc thng tin v khch hngMAKHM khch hng
TENKHTn khch hng
DIACHIKHa ch
HOSOH s vay vn
MAHSM h s
SOTIENVAYS tin vay
NGAYVAYNgy bt u vay
hinhthucvayQun l cc hnh thc vayMAHTM hnh thc
TENHTTn hnh thc
TGTOIDAThi gian ti a
LAISUATLi sut
PHIEUTTPhiu thanh tonMAPHIEUm s phiu thanh ton
NGAYTTngy thanh ton
SOTIENs tin vn
tienLAIs tin li
Cc mi quan hSTTTN MI QUAN HGII THCH
1THUOC(hs,h)(Thuoc ( h s hs thuc hnh thc vay h
2LAPHS(k,hs)(LapHS ( khch hng k lp h s hs
3LAPPHIEU(hs,p)(LapPhieu ( h s hs lp phiu thanh ton p
2.2 Xy dng m hnh quan h
Phn 2: Thit k c s d liu thi giang3. Chuyn i m hnh ER sang m hnh Time- ER4. Chuyn i m hnh Time- ER sang m hnh quan h:
5. Chuyn i m hnh ER sang m hnh hng tng:CHUYN I M HNH ER SANG M HNH HNG I TNGKhachHang (MAKH, TENKH, DIACHIKH)
HoSoVAY ( MaHS, Sotienvay, NGAYVAY, MaKH)
PhieuTT( Maphieu, NgayTT, Sotien, Tienlai, MaHS)
HinhThucVay( MaHT, TenHT, TGtoida, Laisuat, MaHS)
Class KhachHang
Properties
MaKH: string;
TenKH: string;
DIACHIKH: string;
Operations
.
End KhachHang;
Class HoSoVAY
Properties
MaHS: string;
Sotienvay: float;
NGAYvay: date;
LapHS: KhachHang;
Operations
.
End HoSoVAY;
Class PhieuTT
Properties
MaPhieu: string;
NgayTT: date;
Sotien
: float;
Lienlai: float;
LapPhieu: HoSo;
Operations
.
End PhieuTT;
Class HinhThucVay
Properties
MaHT: string;
TenHT: string;
TGtoida: interger;
Laisuat: float;
Thuoc
: HoSo;
Operations
.
End HinhThucVay;
THUOC
(1,1)
(1,n)
DIACHIKH
TENKH
MAKH
(1,1)
TENHT
LAPPHIEU
MAHT
(1,n)
KHACHHANG
TENHT
LAISUAT
MAHT
MAHS
(1,1)
THUOC
HOSOVAY
NGAYVAY
SOTIENVAY
LAISUAT
PHIEUTT
MAPHIEU
NGAYTT
SOTIEN
TIENLAI
HINHTHUCVAY
(0,n)
LAPHS
(1,n)
TGTOIDA
TGTOIDA
HINHTHUCVAY
HOSOVAY
MAHS
NGAYVAY
SOTIENVAY
LAPHS
MAKH
TENKH
(1,1)
(1,n)
LAPPHIEU
TIENLAI
SOTIEN
NGAYTT
MAPHIEU
PHIEUTT
(1,1)
(1,1)
KHACHHANG TT
DIACHIKH
VT
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