Trạng thái cân bằng cung – cầu
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<strong>Trạng thái cân bằng cung – cầu</strong></p>
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Cân bằng cung cầu xuất hiện khi lượng cung vừa đủ để thỏa mãn lượng cầu trong một khoản thời gian nhất định. Tại điểm cân bằng của thị trường sẽ xác định được giá cân bằng và lượng cân bằng. Đặc điểm quan trọng của mức giá cân bằng là nó được hình thành hoàn toàn khách quan do quy luật cung – cầu, tức là dựa trên hoạt động tập thể của toàn bộ những người mua và người bán trên thị trường chứ không theo ý muốn chủ quan của bất kỳ ai. Nhà kinh tế học nổi tiếng Adam Smith trong cuốn sách “ Của cải của các dân tộc” ( xuất bản năm 1776) đã ví cơ chế hình thành giá khách quan này là cơ chế “ bàn tay vô hình “ của nền kinh tế thị trường.</p>
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Đồ thị hình 2.7 phản ánh cân bằng cung cầu của thị trường đĩa DVD tại mức giá cân bằng 0,8 USD và lượng cân bằng 10000 chiếc. Tại mức giá cân bằng, lượng cung bặng lượng cầu. Khi đó, lượng hàng hóa, dịch vụ mà người mua muốn mua và lượng hàng hóa, dịch vụ mà người bán cần bán là cân bằng với nhau ( thuận mua vừa bán ) ở các mức giá khác với giá cân bằng sẽ xuất hiện sự dư thừa ( lượng cung lớn hơn lượng cầu ) hoặc thiếu hụt ( lượng cầu lớn hơn lượng cung )</p>
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" /></p>
<p>
</p>
<p>
Cân bằng thể hiện một trạng thái ổn định, một khi được thiết lập, giá cân bằng sẽ được duy trì cho đến khi các yếu tố tác động đến cung và cầu thay đổi để thiết lập trạng thái cân bằng mới, với giá và lượng cân bằng mới. Tại trạng thái cân bằng, không có sức ép làm cho giá và lượng thay đổi, theo đó chúng ta xác định được giá và sản lượng cân bằng.</p>