16 đề thi trắc nghiệm kinh tế vi mô có đáp án

... ong có c u co giãn nhi uể ợ ậ ố ứ ạ ứ ả ự ầ ềc Doanh nghi p kinh doanh luôn có l i nhu n.ệ ợ ậd Doanh thu c c đ i khi MR = 0ự ạ 5/ Gi i pháp can thi p nào c a Chính ph đ i v i doanh nghi p ... thu c vộ ềa Kinh t vi mô, chu n t cế ẩ ắb Kinh t vĩ mô, th c ch ngế ự ức Kinh t vi mô, th c ch ngế ự ứd Kinh t vĩ mô, chu n t cế ẩ ắ 18/ Đi m khác bi t căn b n gi a mô hình kinh t h n h ... các gi i pháp kinh t khác nhau tr c tình hình suy thoái kinh t hi n nay, v n đ nàyủ ướ ệ ả ế ướ ế ệ ấ ề thu c vộ ềa Kinh t vi mô, chu n t cế ẩ ắb Kinh t vĩ mô, th c ch ngế ự ức Kinh t vĩ mô,...

... nay có các giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, thực chứngc Kinh tế vĩ mô, chuẩn tắcd Kinh tế ... mãn.Vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế tế vi mô, thực chứngc Kinh tế vĩ mô, thực chứng.d Kinh tế vĩ mô, chuẩn tắc. 4/ Chính phủ các nước hiện nay có các giải pháp kinh tế khác ... nền kinh tế. 25/ Cách thức chi tiêu của người tiêu thụ để tối đa thỏa mãn.Vấn đề này thuộc vềa Kinh tế tế vi mô, thực chứngb Kinh tế vi mô, chuẩn tắcc Kinh tế vĩ mô, chuẩn tắc.d Kinh tế vĩ mô, ...

... hiện nay có các giải pháp kinh tế khác nhau trước tình hình suy thối kinh tế hiện nay, vấn đề này thuộc về a Kinh tế vi mô, chuẩn tắc b Kinh tế vĩ mô, thực chứng c Kinh tế vi mô, thực ... thỏa mãn.Vấn đề này thuộc về a Kinh tế vi mô, chuẩn tắc b Kinh tế tế vi mô, thực chứng c Kinh tế vĩ mô, thực chứng. d Kinh tế vĩ mô, chuẩn tắc. ĐỀ 6 1/ Khái ... hiện nay có các giải pháp kinh tế khác nhau trước tình hình suy thối kinh tế hiện nay, vấn đề này thuộc về a Kinh tế vi mô, chuẩn tắc b Kinh tế vĩ mô, chuẩn tắc c Kinh tế vĩ mô, thực chứng...

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... mãn.Vấn đề này thuộc vềa Kinh tế vĩ mô, chuẩn tắc.b Kinh tế tế vi mô, thực chứngc Kinh tế vĩ mô, thực chứng.d Kinh tế vi mô, chuẩn tắc 2/ Điểm khác biệt căn bản giữa mô hình kinh tế hỗn hợp và mô ... nay có các giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, thực chứngc Kinh tế vĩ mô, chuẩn tắcd Kinh tế ... nay có các giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, chuẩn tắcc Kinh tế vĩ mô, thực chứngd Kinh tế...

... mãn.Vấn đề này thuộc vềa Kinh tế vĩ mô, chuẩn tắc.b Kinh tế tế vi mô, thực chứngc Kinh tế vĩ mô, thực chứng.d Kinh tế vi mô, chuẩn tắc 2/ Điểm khác biệt căn bản giữa mô hình kinh tế hỗn hợp và mô ... nay có các giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, chuẩn tắcc Kinh tế vi mô, thực chứngd Kinh tế ... mãn.Vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế tế vi mô, thực chứngc Kinh tế vĩ mô, thực chứng.d Kinh tế vĩ mô, chuẩn tắc. 4/ Chính phủ các nước hiện nay có các giải pháp kinh tế khác...

... 1]b a Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, thực chứngc Kinh tế vi mô, thực chứngd Kinh tế vĩ mô, chuẩn tắc 18/ Điểm khác biệt căn bản giữa mô hình kinh tế hỗn hợp và mô hình kinh tế thị ... giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, chuẩn tắcc Kinh tế vĩ mô, thực chứngd Kinh tế vi mô, thực ... giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắcb Kinh tế vĩ mô, thực chứngc Kinh tế vĩ mô, chuẩn tắcd Kinh tế vi mô, thực...

... Đề thi trắc nghiệm Kinh tế vĩ mô 240 câu có đáp án  Giải thích : Khi tăng lượng cung tiền thì lãi suất giảm , nhưng do tăng thuế nên đầu tư tư nhân giảm dẫn đến sản lượng sẽ giảm Đáp ... Mà tại đó nền kinh tế có tỷ lệ thất nghiệp thấp nhất c. Tối đa của nền kinh tế d. Cả 3 câu đều đúng Câu 234 : Trong một nền kinh tế giả định đóng cửa và không có chính phủ . Cho biết mối ... câu đều sai Câu 27 : Nếu lạm phát thực tế cao hơn lạm phát dự đoán a. Người vay tiền sẽ có lợi b. Người cho vay sẽ có lợi c. Cả người cho vay và người đi vay đều bị thi t d. Cả người cho...

... – 1995” câu nói này thuộc : a. Kinh tế vi mô và thực chứng b. Kinh tế vĩ mô và thực chứng c. Kinh tế vi mô và chuẩn tắc d. Kinh tế vĩ mô và chuẩn tắc Câu 203 : Tổng cung dài hạn có thể thay ... đúng d. a và b đều sai Câu 201 : “ Tỷ lệ thất nghiệp ở nhiều nước rất cao” câu nói này thuộc : a. Kinh tế vĩ mô b. Kinh tế vi mô c. Kinh tế thực chứng d. a và c đúng Câu 202 : “Chỉ số hàng ... bảo hiểm , và khi họ có việc làm thì sẽ bị cắt trợ cấp này đi. Như vậy tiền sẽ được bơm vào và rút ra khỏi nền kinh tế  Do đó góp phần vào ổn định nền kinh tế Đáp án Câu 76 : b  Giải thích...

... nhanh b. Mà tại đó nền kinh tế có tỷ lệ thất nghiệp thấp nhất c. Tối đa của nền kinh tế d. Cả 3 câu đều đúng Câu 34 : Trong một nền kinh tế giả định đóng cửa và không có chính phủ . Cho biết ... nhanh b. Mà tại đó nền kinh tế có tỷ lệ thất nghiệp thấp nhất c. Tối đa của nền kinh tế d. Cả 3 câu đều đúng Câu 234 : Trong một nền kinh tế giả định đóng cửa và không có chính phủ . Cho biết ... ngoài Đáp án Câu 18 : b  Giải thích : Các yếu tố khác không đổi , r thì Y cân bằng sẽ là do I Đáp án Câu 19 : c  Giải thích : Từ khi nền kinh tế ở mức toàn dụng thì sản lượng mà nền kinh tế...

... ĐỀ 5 1/ Cách thức chi tiêu của người tiêu thụ để tối đa thỏa mãn.Vấn đề này thuộc về a Kinh tế vĩ mô, chuẩn tắc. b Kinh tế tế vi mô, thực chứng c Kinh tế vĩ mô, thực chứng. d Kinh tế ... Kinh tế vi mô, chuẩn tắc 2/ Điểm khác biệt căn bản giữa mô hình kinh tế hỗn hợp và mô hình kinh tế thị trường là: a Nhà nước quản lí ngân sách. b Nhà nước tham gia quản lí kinh tế. c Nhà ... can thi p của chính phủ vào nền kinh tế như thế nào thuộc về kinh tế học chuẩn tắc. b Trên thị trường, giá cả của hàng hóa là do người bán quyết định. c Vấn đề lạm phát của nền kinh tế thuộc...

... ĐỀ 11ĐỀ THI VI MÔ K 33Chọn câu đúng trong các câu a, b, c, d và đánh dấu X vào bảng trả lờiCâu 1: Chi phí biên để sản xuất sản phẩm là 10, co giãn của cầu theo giá (Ep) của sản phẩm ... sản lượng:A Q>10.000 B Cả ba câu đều sai C Q=20.000 D Q<10.000Câu 27: Doanh nghiệp trong thị trường độc quyền hoàn toàn có MR =(- 1/1 0)* Q+1000; MC =(1 /1 0)* Q+400. Nếu chính phủ qui định mức ... 0,4 B (1 /2)K 0,6 L 0,4 C 2K 0,5 L0,5D Cả ba câu đều đúngCâu 21: Trong thị trường độc quyền hoàn toàn câu nào sau đây chưa thể kết luận:A Doanh nghiệp kinh doanh thì luôn luôn có lợi...

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8/PdLMlUXphmfMrkOp5FL/rdrutVuv9+/c//uT79+/z+Xw6nab0Epydne2aEy8eqCFXAKA6NjtI/nH8lPNjyDK+Sp8/f979cdrtdgYHPqT6XbG7IAguLi7yHKsZF0XGzs7Odp3sFL/EPxkAUBGb2RT/NHLK+dSULCU1QOp2u4V4vps9ZFOa+fPLGQg5lM2sp 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8/PdLMlUXphmfMrkOp5FL/rdrutVuv9+/c//uT79+/z+Xw6nab0Epydne2aEy8eqCFXAKA6NjtI/nH8lPNjyDK+Sp8/f979cdrtdgYHPqT6XbG7IAguLi7yHKsZF0XGzs7Odp3sFL/EPxkAUBGb2RT/NHLK+dSULCU1QOp2u4V4vps9ZFOa+fPLGQg5lM2sp 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8/PdLMlUXphmfMrkOp5FL/rdrutVuv9+/c//uT79+/z+Xw6nab0Epydne2aEy8eqCFXAKA6NjtI/nH8lPNjyDK+Sp8/f979cdrtdgYHPqT6XbG7IAguLi7yHKsZF0XGzs7Odp3sFL/EPxkAUBGb2RT/NHLK+dSULCU1QOp2u4V4vps9ZFOa+fPLGQg5lM2sp 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...

... nay có các giải pháp kinh tế khác nhau trước tình hình suy thoái kinh tế hiện nay, vấn đề này thuộc vềa Kinh tế vi mô, chuẩn tắc b Kinh tế vĩ mô, chuẩn tắc2c Kinh tế vĩ mô, thực chứng d Kinh ... 1 16 ĐỀ THI TRẮC NGHIỆM KINH TẾ VI MÔ CÓ ĐÁP ÁN ĐỀ 1 1/ Khái niệm nào sau đây không thể lí giải bằng đường giới hạn khả ... và 163 ,63b 136,37 và 165 c 110 và 165 d Các câu trên đều sai 23/ Một doanh nghiệp độc quyền hoàn toàn có hàm số cầu thị trường có dạng:P = - Q + 2400.Ở mức sản lượng tốiđa hóa lợi nhuận có...