... biến trong phòng thi lại là chuyện khác. Lí, Hóa, Sinh đều thi trắc nghiệm, nên bạn không thể giải theo cách thông thường mà cần thật nhiều “skill” để vận dụng hiệu quả trong một khoản thời gian ... tâm ôn luyện đến cùng. Tạm quên đi những cách học khuôn mẫu, nề nếp. Tạm dẹp bớt áp lực thi cử và gánh nặng kiến thức. Đây là lúc để bạn ôn thi tổng hợp sao cho hiệu quả và tiết kiệm thời gian, ... tập bạn đã làm trước đó. Không cần học nhiều Thay vì ôn đi ôn lại những lí thuyết đã thuộc làu, hãy dành thời gian ôn những nội dung mà bạn nghĩ “sẽ chẳng bao giờ ra thi . Nhưng mọi chuyện đau...
Ngày tải lên: 10/02/2014, 22:23
Ngày tải lên: 30/07/2014, 07:20
Chuyên đề chuyên đề CNTT e learning – phương pháp dạy và học hiệu quả trong thời đại
Ngày tải lên: 22/10/2014, 20:37
250 câu hỏi sinh học ôn thi đại học chọn lọc trong các đề thi các năm và đề thi thử các trường chuyên
... thể dị hợp của các alen luôn luôn tốt hơn thể đống hợp b. Cơ thể đồng hợp trội của các alen luôn luôn tốt hơn thề dị hợp c. Cơ thể đồng hợp trội của các alen luôn luôn tốt hơn thể đồng hợp lặn ... tiến hóa là: a. Chọn loc tự nhiên tác động thông qua đặuc tính biến dị và di truyền của sinh vật b. Ngoại cảnh thay đổi qua không gian và thời gian hoặc thay đổi tập quán hoạt động ở động ... qua không gian và thời gian hoặc thay đổi tập quán hoạt động ở động vật c. Tích lũy các biến dị có lợi, đào thải các biến dị có hại dưới tác dụng của ngoại cảnh d. Do biến đổi qua trung gian...
Ngày tải lên: 16/02/2014, 15:35
thực trạng đầu tư gián tiếp nước ngoài ở việt nam. giải pháp nhằm thu hút nguồn vốn fpi vào việt nam hiệu quả trong thời gian tới
Ngày tải lên: 18/12/2014, 12:24
hướng dẫn ôn thi đại học môn hóa đạt hiệu quả cao
... 1Cầnđọckỹđề NhìncácđápánA,B,C,D(loạisuy),phánđoánxemcóthểsửdụngcácphươngpháptínhnhanh(hayápdụng cácđịnhluậtbảotoànkhốilượng,bảotoàne,bảotoànnguêntố,bảotoànđiệntích,phươngpháptrungbình,qui tắcđườngchéo,sửdụngsơđồ,sửdụngphươngtrìnhionrútgọn) 2Ghinhớcáccôngthứcvềsốmol,nồngđộmol/lit,nồngđộphầntrăm,khốilươngriêng,tỉkhốihơidA/B;tính% khốilượng;tính hiệu suấtphảnứngh%;côngthứcfaradaym=AIt:nF. 3Cácbàitoánđơngiản( trong thi TNnênviếtphươngtrìnhđểgiải) 4CácbàitậptìmtênKimloại(tìmM)nếuchưabiếthóatrị(đặthóatrịn=1,2,3) 5CácbàitậptìmcôngthứcFexOy(tìmnFe:nO) 6Bàitậpnhiệtnhôm(chúýsảnphẩmphảnứngddNaOHcóH2kếtluậnnhômdư) 7BàitậpdungdịchNaOHvàodungdịchmuốiAlCl3hayAl2(SO4)3:chúýcóthểtạorakếttủarồikếttủatan( khidưNaOH)côngthứctínhnhanh:nAl(OH)3=4nAl3+nOH 8BàitậpnhiệtphânFe(OH)2hayFe(OH)3:nung trong khôngkhítạoraFe2O3 9Bàitậpkimloạivớidungdịchmuối:chúýđộtăngkhốilượngcủathanhkimloại(mbám–mtan) Chúýđộgiảmkhốilượngcủathanhkimloại(mtan–mbám)(phươngpháptănggiàm) 10BàitậphữucơcầntìmMchấthữucơcôngthứcphântử Este(M=60>C2H4O2:HCOOCH3) Cacbohidrat(M=180:C6H12O6:GlucozohayFructozo) Amin(M=31>CH5N:CH3NH2metylamin) Aminoaxit(M=75>C2H5O2N:H2NCH2COOH:glixin) Nếucầntìm:nC:nH:nO:nN>côngthứcđơngiản>CTPT Haytừ%N>M;%O>M>CTPT *GHINHỚ3:LÀMBÀI Đọcsơtoànbộđề Chọnlíthuyếtlàmtrước(câuthuộclàmtrước,câuphânvânlàmsau) Giảibàitậpquenthuộctrước(bàitậpkhóthìnhìnkỉđápánsẽcógợiý) Nếuchưahiểuthìviếtphươngtrìnhnhớcânbằng,chúýcáctừcôcạn,chấtrắnthuđược,làmbayhơi… Còn3phúttrướckhihếtgiờnhớtôluôncảnhữngcâukhôngbiếtlàmnênchọntheoxácsuất50/50. Bìnhtĩnhtựtin:Ghiragiấynhápdãyđiệnhóavàcáccôngthứccầnnhớ Chỉđượcchọn(1 trong 2phầntựchọnkhôngđượclàmcả ... 1Cầnđọckỹđề NhìncácđápánA,B,C,D(loạisuy),phánđoánxemcóthểsửdụngcácphươngpháptínhnhanh(hayápdụng cácđịnhluậtbảotoànkhốilượng,bảotoàne,bảotoànnguêntố,bảotoànđiệntích,phươngpháptrungbình,qui tắcđườngchéo,sửdụngsơđồ,sửdụngphươngtrìnhionrútgọn) 2Ghinhớcáccôngthứcvềsốmol,nồngđộmol/lit,nồngđộphầntrăm,khốilươngriêng,tỉkhốihơidA/B;tính% khốilượng;tính hiệu suấtphảnứngh%;côngthứcfaradaym=AIt:nF. 3Cácbàitoánđơngiản( trong thi TNnênviếtphươngtrìnhđểgiải) 4CácbàitậptìmtênKimloại(tìmM)nếuchưabiếthóatrị(đặthóatrịn=1,2,3) 5CácbàitậptìmcôngthứcFexOy(tìmnFe:nO) 6Bàitậpnhiệtnhôm(chúýsảnphẩmphảnứngddNaOHcóH2kếtluậnnhômdư) 7BàitậpdungdịchNaOHvàodungdịchmuốiAlCl3hayAl2(SO4)3:chúýcóthểtạorakếttủarồikếttủatan( khidưNaOH)côngthứctínhnhanh:nAl(OH)3=4nAl3+nOH 8BàitậpnhiệtphânFe(OH)2hayFe(OH)3:nung trong khôngkhítạoraFe2O3 9Bàitậpkimloạivớidungdịchmuối:chúýđộtăngkhốilượngcủathanhkimloại(mbám–mtan) Chúýđộgiảmkhốilượngcủathanhkimloại(mtan–mbám)(phươngpháptănggiàm) 10BàitậphữucơcầntìmMchấthữucơcôngthứcphântử Este(M=60>C2H4O2:HCOOCH3) Cacbohidrat(M=180:C6H12O6:GlucozohayFructozo) Amin(M=31>CH5N:CH3NH2metylamin) Aminoaxit(M=75>C2H5O2N:H2NCH2COOH:glixin) Nếucầntìm:nC:nH:nO:nN>côngthứcđơngiản>CTPT Haytừ%N>M;%O>M>CTPT *GHINHỚ3:LÀMBÀI Đọcsơtoànbộđề Chọnlíthuyếtlàmtrước(câuthuộclàmtrước,câuphânvânlàmsau) Giảibàitậpquenthuộctrước(bàitậpkhóthìnhìnkỉđápánsẽcógợiý) Nếuchưahiểuthìviếtphươngtrìnhnhớcânbằng,chúýcáctừcôcạn,chấtrắnthuđược,làmbayhơi… Còn3phúttrướckhihếtgiờnhớtôluôncảnhữngcâukhôngbiếtlàmnênchọntheoxácsuất50/50. Bìnhtĩnhtựtin:Ghiragiấynhápdãyđiệnhóavàcáccôngthứccầnnhớ Chỉđượcchọn(1 trong 2phầntựchọnkhôngđượclàmcả LÀMTHẾNÀOĐỂ THI TỐTMÔNHÓAHỌC? Sharevềwallđể học dầnnhé *GHINHỚ1:LÝTHUYẾT Cầnchuẩnbịđầyđủkiếnthứctừ Chương1:Este–lipit Chương2:Cacbohidrat Chương3:Amin,aminoaxit Chương4:Polime Chương5: Đại cươngkimloại Chương6:KimloạikiềmkiềmthổNhôm Chương7:Sắt–Crom Chương8:Nhậnbiết Chương9:Hóa học vớimôitrường A.PHẦNHỮUCƠ Cầnhệthốngkiếnthứctheotừngchủđề I.CáckháiniệmcầnnhớĐồngphân,danhpháp II.Tínhchấtvậtlí:Trạngthái,sosánhnhiệtđộsôi,tínhtanvàứngdụng III.Tínhchấthóa học (giớihạn trong chươngtrìnhlớp12) 1.NhữngchấtphảnứngvớiNa(K)giảiphóngH2là:Ancol,phenol,axit,H2O 2.NhữngchấtphảnứngdungdịchNaOH(KOH)là:phenol,axit,muốiamôni,aminoaxit 3.NhữngchấtphảnứngvớidungdịchNaOH(KOH)khiđunnóng:làeste;dẫnxuất 4.NhữngchấtphảnứngvớiCaCO3,NaHCO3giảiphóngCO2là:axitRCOOH 5.NhữngchấtphảnứngvớidungdịchaxitHCl,HBrlà:ancol,amin,anilin,aminoaxit,muốiamoniRCOONH4, muốicủaaminRNH3Cl 6.NhữngchấtcóphảnứngvớidungdịchAgNO3/ddNH3:khiđunnóngcókếttủaAg:(phảnứngtrángbạc): cácchấtcónhóm–CHO:RCHO,HCOOH,HCOOR,HCOONH4,glucozơ,fructozơ,mantozơ. 7.NhữngchấtcóphảnứngvớiCu(OH)2/NaOH Tạothànhmuối,nước:làaxit Tạothànhdungdịchcómàuxanhlam:cácchấtcónhiềunhómOHkếcận:nhưetilenglycol;glixerol,glucozơ ;Fructozơ;Mantozơ;Saccarozơ. KhiđunnóngtạothànhkếttủacómàuđỏgạchCu2Olà:cácchấtcónhóm–CHO 8.Nhữngchấtcóphảnứngdungdịchnướcbrôm: làmmấtmàudungdịchnướcbrôm:cácchấtkhôngnocóliênkếtpi(=;≡);andehitRCHObịoxihóabớiddBr2 tạokếttủatrắng:phenol;anilin 9.NhữngchấtcóphảnứngcộngH2(Ni):cácchấtcóliênkếtpi:(=;≡);benzen;nhómchứcandehitRCHO; NhómchứcXetonRCOR;tạpchức:glucozơ,fructozơ. 10.Cácchấtcóphảnứngthủyphân:Tinhbột;xenlulozơ;mantozơ;saccarozơ,peptit;protein,este,chấtbéo 11.Cácchấtcóphảnứngtrùnghợp:nhữngchấtcóliênkếtđôi(C=C)hayvòngkhôngbền 12.Nhữngchấtcóphảnứngtrùngngưnglà:Cácchấtcónhiềunhómchức. 13.Polime thi nnhiên:caosu thi nnhiên,tơtằm,bông,xenlulozo,tinhbột 14.Polimenhântạo(bántổnghợp):tơVisco,tơaxetat,xenlulozotrinitrat 15.Polimetổnghợp(điềuchếtừphảnứngtrùnghợphaytrùngngưng):cácpolimecònlại:PE,PVC…. 16.Polimeđượcđiềuchếtừphảnứngtrùngngưng:Nilon6,Nilon7,Nilon6,6,tơlapsan,nhựaPPF 17.Polimeđượcđiềuchếtừphảnứngtrùnghợp:(cònlại):PE,PVC,Caosubuna,CaosubunaS,tơnitron…. 18.Tơcónguồngốcxenlulozo:sợibông,tơVisco,tơaxetat 19.Tơpoliamit:Nilon6,Nilon7,Nilon6,6 20.Tripeptit….polipeptit,proteinlòngtrắngtrứng:cóphảnứngmàubiure(phảnứngCu(OH)2cómàutím IV.Sosánhlựcbazcủacácamin(aminno>NH3>Aminthơm) V.Môitrườngcủadungdịch,PH(chúýphenol,anilin,Glixin khônglàmquỳtímđổimàu) AxitRCOOH:quỳtímhóađỏ.Aminno:quỳtímhóaxanh.aminoaxit(tùyvàosốnhómchức) Muốicủaaxitmạnhbazyếuquỳhóađỏ.Muốicủaaxityếubazmạnhquỳhóaxanh. VI.Nhậnbiếtcácchấthữucơ Nếuchỉdùng1hoáchấtnhậnbiếthợpchấthữucơthìhoàchấtthườngsửdụnglà: ... LÀMTHẾNÀOĐỂ THI TỐTMÔNHÓAHỌC? Sharevềwallđể học dầnnhé *GHINHỚ1:LÝTHUYẾT Cầnchuẩnbịđầyđủkiếnthứctừ Chương1:Este–lipit Chương2:Cacbohidrat Chương3:Amin,aminoaxit Chương4:Polime Chương5: Đại cươngkimloại Chương6:KimloạikiềmkiềmthổNhôm Chương7:Sắt–Crom Chương8:Nhậnbiết Chương9:Hóa học vớimôitrường A.PHẦNHỮUCƠ Cầnhệthốngkiếnthứctheotừngchủđề I.CáckháiniệmcầnnhớĐồngphân,danhpháp II.Tínhchấtvậtlí:Trạngthái,sosánhnhiệtđộsôi,tínhtanvàứngdụng III.Tínhchấthóa học (giớihạn trong chươngtrìnhlớp12) 1.NhữngchấtphảnứngvớiNa(K)giảiphóngH2là:Ancol,phenol,axit,H2O 2.NhữngchấtphảnứngdungdịchNaOH(KOH)là:phenol,axit,muốiamôni,aminoaxit 3.NhữngchấtphảnứngvớidungdịchNaOH(KOH)khiđunnóng:làeste;dẫnxuất 4.NhữngchấtphảnứngvớiCaCO3,NaHCO3giảiphóngCO2là:axitRCOOH 5.NhữngchấtphảnứngvớidungdịchaxitHCl,HBrlà:ancol,amin,anilin,aminoaxit,muốiamoniRCOONH4, muốicủaaminRNH3Cl 6.NhữngchấtcóphảnứngvớidungdịchAgNO3/ddNH3:khiđunnóngcókếttủaAg:(phảnứngtrángbạc): cácchấtcónhóm–CHO:RCHO,HCOOH,HCOOR,HCOONH4,glucozơ,fructozơ,mantozơ. 7.NhữngchấtcóphảnứngvớiCu(OH)2/NaOH Tạothànhmuối,nước:làaxit Tạothànhdungdịchcómàuxanhlam:cácchấtcónhiềunhómOHkếcận:nhưetilenglycol;glixerol,glucozơ ;Fructozơ;Mantozơ;Saccarozơ. KhiđunnóngtạothànhkếttủacómàuđỏgạchCu2Olà:cácchấtcónhóm–CHO 8.Nhữngchấtcóphảnứngdungdịchnướcbrôm: làmmấtmàudungdịchnướcbrôm:cácchấtkhôngnocóliênkếtpi(=;≡);andehitRCHObịoxihóabớiddBr2 tạokếttủatrắng:phenol;anilin 9.NhữngchấtcóphảnứngcộngH2(Ni):cácchấtcóliênkếtpi:(=;≡);benzen;nhómchứcandehitRCHO; NhómchứcXetonRCOR;tạpchức:glucozơ,fructozơ. 10.Cácchấtcóphảnứngthủyphân:Tinhbột;xenlulozơ;mantozơ;saccarozơ,peptit;protein,este,chấtbéo 11.Cácchấtcóphảnứngtrùnghợp:nhữngchấtcóliênkếtđôi(C=C)hayvòngkhôngbền 12.Nhữngchấtcóphảnứngtrùngngưnglà:Cácchấtcónhiềunhómchức. 13.Polime thi nnhiên:caosu thi nnhiên,tơtằm,bông,xenlulozo,tinhbột 14.Polimenhântạo(bántổnghợp):tơVisco,tơaxetat,xenlulozotrinitrat 15.Polimetổnghợp(điềuchếtừphảnứngtrùnghợphaytrùngngưng):cácpolimecònlại:PE,PVC…. 16.Polimeđượcđiềuchếtừphảnứngtrùngngưng:Nilon6,Nilon7,Nilon6,6,tơlapsan,nhựaPPF 17.Polimeđượcđiềuchếtừphảnứngtrùnghợp:(cònlại):PE,PVC,Caosubuna,CaosubunaS,tơnitron…. 18.Tơcónguồngốcxenlulozo:sợibông,tơVisco,tơaxetat 19.Tơpoliamit:Nilon6,Nilon7,Nilon6,6 20.Tripeptit….polipeptit,proteinlòngtrắngtrứng:cóphảnứngmàubiure(phảnứngCu(OH)2cómàutím IV.Sosánhlựcbazcủacácamin(aminno>NH3>Aminthơm) V.Môitrườngcủadungdịch,PH(chúýphenol,anilin,Glixin khônglàmquỳtímđổimàu) AxitRCOOH:quỳtímhóađỏ.Aminno:quỳtímhóaxanh.aminoaxit(tùyvàosốnhómchức) Muốicủaaxitmạnhbazyếuquỳhóađỏ.Muốicủaaxityếubazmạnhquỳhóaxanh. VI.Nhậnbiếtcácchấthữucơ Nếuchỉdùng1hoáchấtnhậnbiếthợpchấthữucơthìhoàchấtthườngsửdụnglà: ...
Ngày tải lên: 20/05/2014, 01:35
Sử dụng máy tính casio hiệu quả ôn thi đại học (cho các bài Toán, Lý, Hóa THPT) doc
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...
Ngày tải lên: 27/06/2014, 14:20
7 phương pháp tiếp thị hiệu quả trong thời đại kỹ thuật số doc
... được bạn đang ở trong ngành công nghiệp thự c sự có hiệu quả, bao gồm cả các nhà cung cấp dịch vụ địa phương, người bán các sản phẩm và các nhà cung cấp phần mềm. Và 7,2 tỷ USD trong năm 2011 ... trợ, rất có thể những người bán hàng sẽ thực hiện tốt hơn khi họ không bị quản lý vi mô. 3. Tiếp thị email. Email vẫn luôn là một ứng dụng tuyệt vời. Với một trang web cơ bản, bạn có thể ... có được các phiếu giảm giá về mặt vật lý. Các công cụ mới phát triển các phiếu giảm giá kỹ thuật số trở thành một công cụ chuyển đổi mạnh mẽ trong thực tế, do đó, sử dụng phương pháp này sẽ...
Ngày tải lên: 29/06/2014, 08:20
CHỦ ĐỀ 5 ÔN THI ĐẠI HỌC PP TỌA ĐỘ TRONG KHÔNG GIAN
... qua BC. Trên đường thẳng vuông góc với mặt phẳng (ABC) tại D lấy điểm S sao cho 2 6a SD = , CMR hai mặt phẳng (SAB) và (SAC) vuông góc với nhau. Bài 8: Trong không gian cho các điểm A,B,C theo ... vuông tại A, các điểm M thuộc SA và N thuộc BC sao cho AM=CN=t (0<t<2a) 1) Tính độ dài đoạn MN. Tìm giá trị của t để MN ngắn nhất. 2) Khi đoạn MN ngắn nhất, chứng minh MN là đường vuông ... đáy ABCD là hình vuông cạnh bằng a, sa vuông góc với đáy. Gọi M,N là hai điểm theo thứ tự thuộc BC,DC sao cho 4 3 , 2 a DN a BM == . CMR hai mặt phẳng (SAM) và (SMN) vuông góc với nhau. Bài...
Ngày tải lên: 03/08/2013, 01:25
Trọng âm (full)-Ôn thi đại học
... hiệu của chữ o ngắn) -floor( chính là kí hiệu của oo, đây là âm o dài) Dấu : là kí hiệu cho ta biết đó là nguyên âm dài và khi đọc phải kéo dài Chú y': giữa 2 âm o ngắn và o dài, thì o ngắn ... không phải lúc nào cũng đúng nhưng đang lúc bí mà có một cái phao dù không bảo đảm 100% nhưng "có còn hơn không " phải không các bạn. CÁC QUY TẮC CHUNG * Quy tắc chung 1: Trong ngôn ... bạn có thể áp dụng.Kết quả cũng khá đấy ,nhưng nhớ là các mẹo này chỉ sử dùng khi nào mình không biết đọc ,chứ còn biết chắc ăn thì cứ làm theo của mình. ôn Thi Tú Tài ĐẠi HỌc : NgỮ âm Các bạn...
Ngày tải lên: 15/09/2013, 02:10
Tìm hiểu e learning và xây dựng website hỗ trợ ôn thi đại học
Ngày tải lên: 18/12/2013, 22:03
Tài liệu 60 đề ôn thi đại học môn Toán + Kết quả pptx
... là tam giác vuông ABC (C=1v), AC = a, BC = 2a . Cạnh bên aAA 2 ' = , mặt phẳng đi qua A vuông góc với BA ' cắt hình lăng trụ theo một thi t diện. Tính diện tích thi t diện nhận ... (n 2 ≥ , n nguyên) nội tiếp trong (O). Biết rằng số tam giác có đỉnh là 3 trong 2n điểm n AAA 221 , ,, nhiều gấp 20 lần số hình chữ nhật có các đỉnh là 4 trong 2n điểm n AAA 221 , ,, . ... số : a) Có năm chữ số khác nhau và chữ số 7 luôn có mặt một lần b) Có sáu chữ số sao cho các số này luôn lẻ; chữ số đứng ở vị trí thứ ba luôn chia hết cho 6? Câu V. 1. Tìm giá trị lớn nhất...
Ngày tải lên: 23/12/2013, 10:15
Tài liệu Phương pháp tọa độ trong mặt phẳng ôn thi đại học năm 2009 pptx
... điểm C trên đường thẳng d sao cho tam giác ABC vuông cân tại C. Bài 6 (A – 2002). Trong mặt phẳng với hệ tọa độ Đêcac vuông góc cho tam giác ABC vuông tại A, phương trình đường thẳng BC là 330xy− ... 15. Trong mặt phẳng với hệ tọa độ Oxy , cho đường thẳng ( ) :220dx y − += và điểm () 0; 2A . Tìm trên () d hai điểm ,B C sao cho tam giác ABC vuông tại B và 2 AB BC = . Bài 16. Trong ... 2 R = Bài 7. Trong mặt phẳng với hệ tọa độ Oxy, cho hai đường tròn: () () 22 22 12 :16 :20 Cxy Cxy x += +−= Lập phương trình đường tròn () C có tâm ( ) 2, I a tiếp xúc trong với ( ) 1 C ...
Ngày tải lên: 23/12/2013, 10:15