TỔNG hợp KINH NGHIỆM ôn THI TOEFT iBT và IELTS đạt điểm CAO

... nhân; hoán vị (xếp, không bốc), tổ hợp (bốc, không xếp), chỉnh hợp (bốc rồi xếp). * Áp dụng sơ đồ nhánh để chia trường hợp , tránh trùng lắp hoặc thi u trường hợp. * Với bài toán tìm số cách ... Hạ bậc : đổi bậc 2 ra bậc 1. Công thức đổi bậc 3 ra bậc 1 suy từ công thức nhân ba. f. Đưa về 2atgt : đưa lượng giác về đại số. g. Tổng thành tích : đổi tổng thành tích và đổi góc a, ... tỉ lệ thức : dbcadbcadcba biến đổi phương trình (1) rồi dùng công thức đổi + thành x. d. Dạng khác : tìm cách phối hợp 2 phương trình, đưa về các pt cơ bản. 16. Toán : * Luôn có...

... VSV tạo thành. Câu 5: chọn ý đúng về ảnh hưởng của nhiệt độ với vi sinh vật?HVT3434 Câu hỏi ôn thi vi sinh đại cương CÂU HỎI TỔNG HỢP1. Lớp nấm nào sau đây chỉ có khả năng sinh sản vô tính ... tanA. VirionB.Virus ôn hòa (X)C. ViroidD.VegetativeHVT 1515 Câu hỏi ôn thi vi sinh đại cương b. Tham gia tổng hợp ATPc. Tham gia giải phóng năng lượng từ ATPd. Cả ba đều đúng3 8) NST của nấm ... 2020 Câu hỏi ôn thi vi sinh đại cương Câu 29: Quang hợp ở vi khuẩn cho ra O2?Đúng.sai. Câu 30: Quá trình tổng hợp lysine có bản chất là quá trình?Hô hấp kị khí.Hô hấp hiếu khí không hoàn...

... quan của con người. Trên quan điểm không có người thì không có lịch sử, con người làm nên lịch sử nhưng con người không được lựa chọn lịch sử cũng như con người làm nên llsx nhưng con người ... của mình, con người phải tiến hành lao động sản xuất, qua đó tạothành các mối quan hệ xã hội và xã hộ, trong đó xã hội sản sinh ra con người với tính cách là con người như thế nào thì con người ... hội từ trong sản xuất, từ phương thức sản xuất; đồng thời, để có thể thực Người VN cần cù chịu khó, song dễ thỏa mãn, tâm lý thụ động… Định hướng xây dựng con người VN- Xây dựng con người...

... nhau bởi liên kết α-1,4 glicozit và α-1,6 glicozit TỔNG HỢP TRẮC NGHIỆM ÔN THI ĐẠI HỌC Câu 1: Cho hỗn hợp gồm Fe và Cu tác dụng với các hóa chất sau: (1) dung dịch HCl, (2) khí oxi, (3)dung ... no, mạch hở (b) Trong thành phần hợp chất hữu cơ nhất thi t phải có H (c) Liên kết hóa học chủ yếu trong hợp chất hữu cơ là liên kết cộng hóa trị. (d) Những hợp chất hữu cơ có thành phần nguyên ... bằng thép ra ngoài không khí ẩm thì đồ vật đó bị ăn mòn điện hoá. D. Một miếng vỏ đồ hộp làm bằng sắt tây (sắt tráng thi c) bị xây xát bên trong, để trong không khí ẩm thì thi c sẽ bị ăn mòn...

... Tổng hợp kinh nghiệm làm bài thi vào các ngân hàng (1 số kinh nghiệm xương máu khi thi vào bank ở VN ) 1. Đọc kỹ câu hỏi là yếu tố quyết ... Khi hỏi so sánh: nêu cả phần giống và phần khác - Khi hỏi điểm khác biệt: chỉ nêu các điểm khác nhau - Câu trắc nghiệm: chỉ chọn a/b/c không nên mất thời gian đánh lại cả câu hỏi và câu trả lời...

... TỔNG HỢP KINH NGHIỆM ÔN THI TOEFT iBT VÀ IELTS ĐẠT ĐIỂM CAO I. Kinh nghiệm ôn thi TOEFT iBT đạt 108 điểm của anh Livefully1) Lịch ôn: Bạn nên đặt lịch cho việc ... văn mẫu điểm cao và nghĩ rằng đọc hết chúng bạn sẽ điểm cao hơn. Rất tiếc là đa số các bạn đọc xong đều không thấy trình viết khá hơn chút nào. Tại sao lại thế ? Đơn giản vì sách và tài liệu ... phải nhớ bất kỳ từ mới nào+ Không cần gạch chân, hay note vàng gì đó, không cần thi t+ Không cần cố gắng đoán nghĩa của từ dựa vào ngữ cảnh làm gìBạn chỉ cần đọc và thư giãn, enjoy nội dung truyện,...

... cân bằng các chất là bao nhiêu ?II. Tr c nghi m tham kh o Câu hỏi trắc nghiệm khách quan: cân bằng hóa học1. Phản ứng tổng hợp NH3 theo phơng trình hoá học :N2 + 3H2 2NH3 H < 0 Để ... ứng tổng hợp amoniac 2N2(k) + 3H2(k) 2NH3(k) có ứng dụng quan trọng trong công nghiệp hoá chất. Từ amoniac, ngời ta sản xuất phân đạm, axit nitric, thuốc nổ Hỏi tốc độ của phản ứng tổng ... clanhke (trong sản xuất xi măng). 7.21 Phản ứng hoá học tổng hợp amoniac : N2 + 3H2 2NH3 với H < 0Để tăng hiệu suất của quá trình tổng hợp amoniac, ngời ta tiến hành phản ứng ở 400 5000C,...

... 1HỌC PHẦN: LÝ THUYẾT TÀI CHÍNH TIỀN TỆCâu 1:a) Hãy cho biết chức năng của tiền trong nền kinh tế. Theo bạn, chức năng nào là chức năng chính? b) Tiền có nhất thi t phải là tiền giấy không? ... lợi ích kinh tế, thúc đẩy niềm tin, và gia tăng đầu tư vào nn kinh t.ã Th ba, h thng ti chớnh hiu quả giúp chính phủ thực hiện chính sách tiền tệ dễ dàng hơn và góp phần làm nền kinh tế ổn định ... chặt chẽ và linh hoạt để ưu tiên kiểm soát lạmphát, ổn định kinh tế vĩ mô, hỗ trợ tăng trưởng kinh tế ở mức phù hợp; thị trường tiền tệ, ngoại hối ổnđịnh phù hợp với diễn biến kinh tế vĩ mô; hoạt...

... sinhviên thi no la môt tông thê thông kê. Nêu xet trên pham vi rông hơn la cac bô nganh cua toan nên kinh tê xa hôi thi HVNH chi la môt bô phân nho le không phai la môt tông thê thông kê. b. Chưa ... ky 1997-2004.3. Dùng đường thẳng thi ch hợp đã xây dựng ở câu 2, hãy dự đoán doanh số của công ty vàonăm 2005.5/12HỌC PHẦN: NGUYÊN LY THÔNG KÊ KINH TÊDâu “,” đươc sư dung phân cach hang ... 1HỌC PHẦN: NGUYÊN LY THÔNG KÊ KINH TÊ.Dâu “,” đươc sư dung phân cach hang ngan. Dâu “.” đươc sư dung như dâu thâp phân.Bài 1: Hãy cho biết các câu sau là đúng hay sai ? Giải thi ch...

... thực tế xảy ra trong nền kinh tế. Kinh tế học chuẩn tắc nhằm đưa ra quan điểm đánh giá hoặc lựa chọn cách thức giải quyết các vấn đề kinh tế trong thực tế Khác nhau:-Tính khoa học: Kinh tế học ... cao tuổi có chi phí chăm sóc y tế rất cao và chính phủ nên trợ cấp cho họ” thuộc kinh tế học chuẩn tắc hay thuộc kinh tế học thực chứng, vì sao?Trả lời Kinh tế học thực chứng nhằm mô tả, giải ... toàn trên cơ sởkhoa học, Kinh tế học chuẩn tắc đôi khi chỉ là quan điểm.-Tính định lượng: Kinh tế học thực chứng mang tính định lượng cao, Kinh tế học chuẩn tắc đôi khi không mang tính định...

... HOÀNG HỒ NAM (chủ biên) Kinh nghiệm giải Toán trên máy tính Casio II In bản lần hai Phiên bản: 93.11.2 ... học: 20Năm học: 2011111111 - - 2012012012012222 www.VNMATH.com Kinh nghiệm giải Toán trên máy tính Casio II In bản lần hai Phiên bản: 93.11.2 ... 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...

... tức là công hữu bao gồm : kinh tế nhà nước, kinh tế tập thể và phần của kinh tế nhà nước, kinh tế tập thể trong các cơ sở kinh tế liên doanh hỗn hợp - dần dần trở thành nền tảng, kinh tế nhà nước ... phát triển nền kinh tế nhiều thành phầntheo định hướng xã hội chủ nghĩa : kinh tế quốc doanh, kinh tế tập thể, kinh tế cáthể, kinh tế tư bản tư nhân, kinh tế tư bản nhà nước ,kinh tế có vốn đầu ... kinh tế mới hình thành trong quá trình cải tạo và xâydựng quá trình SX mới (như kinh tế nhà nước, kinh tế tập thể, kinh tế tư bản nhànước ) đây là các thành phần kinh tế nền tảng của kinh tế...

... dục Câu 779: Đặc trưng phản ánh của khoa học? a. Khoa học phản ánh hiện thực bằng hệ thống phạm trù, quy luật của mình. b. Khoa học phản ánh hiện thực bằng tư duy trừu tượng. c. Khoa học ... phản ánh hiện thực bằng tổng kết kinh nghiệm. d. Khoa học phản ánh hiện thực bằng tư duy trừu tượng, khái quát. Câu 780: Tính chất chung của khoa học? a. Tính hệ thống, tính có căn ... dục”. Câu nói này trong tác phẩm nào sau đây: a. Luận cương về Phoiơbắc b. Hệ tư tưởng Đức c. Bản thảo kinh tế – triết học năm 1844 d. Góp phần phê phán triết học pháp quyền của Hêgen Câu...