Gemvision matrix 9

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08-01-2019, 03:07:04 PM #1 Thợ phụ bậc 1 Chia sẻ phần mềm Gemvision Matrix 9 Gemvision Matrix 9 là một công cụ CAD ấn tượng để tạo ra đồ trang sức. Chương trình này được phát triển bởi các thợ kim hoàn cho các thợ kim hoàn. Nó đã có các nhà xây dựng từng bước để cho phép bạn khám phá sáng tạo hoàn chỉnh.Gemvision Matrix 9 đã được phát triển để giúp các thợ kim hoàn làm một việc tức là tạo ra các thiết kế hoàn toàn tùy chỉnh. Ứng dụng mạnh mẽ này sẽ đáp ứng yêu cầu sáng tạo của bạn. Với ứng dụng này, bạn có thể kiểm soát hoàn toàn thiết kế của mình.Bạn sẽ có thể xem xét chính xác những gì bạn và khách hàng của bạn cần để thiết kế cũng như mô phỏng với độ chính xác higer. Nó đã được trang bị tất cả các công cụ cần thiết để thiết kế một viên ngọc.Ứng dụng này rất dễ sử dụng và sẽ tiết kiệm nhiều thời gian quý báu của bạn. Nó cũng có khả năng xem các phép tính trọng lượng mảnh được thiết kế bằng nhiều kim loại khác nhau.Các tính năng Gemvision Matrix 9Một công cụ CAD ấn tượng để tạo ra đồ trang sức.Có các nhà xây dựng từng bước để cho phép bạn khám phá sáng tạo hoàn chỉnh.Được phát triển để giúp các thợ kim hoàn tạo ra các thiết kế hoàn toàn tùy chỉnh.Có thể kiểm soát hoàn toàn thiết kế của bạn.Được trang bị tất cả các công cụ cần thiết để thiết kế một viên ngọc.Rất dễ sử dụng và sẽ tiết kiệm nhiều thời gian quý báu của bạn.Có khả năng xem các phép tính trọng lượng mảnh được thiết kế với nhiều kim loại khác nhau.Download: dẫn cài đặt chi tiết từng bước tại: Ảnh thu nhỏ đính kèm

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Contents Adding and Subtracting Matrices Scalar Multiplication Matrix by Matrix Multiplication Transpose of a Matrix Powers of a Matrix Determinant of a Matrix Inverse of Matrix Adding and Subtracting Matrices Matrices can only be added or subtracted if they have the same dimension. Addition or subtraction is achieved by adding or subtracting corresponding elements. Example A = \left(\begin{matrix} 8 & 5 \\ 6 & 7 \end{matrix}\right) B = \left(\begin{matrix} 3 & 1 \\ 7 & 2 \end{matrix}\right) A + B = \left(\begin{matrix} 8+3 & 5+1 \\ 6+7 & 7+2 \end{matrix}\right) = \left(\begin{matrix} 11 & 6 \\ 13 & 9 \end{matrix}\right) A - B = \left(\begin{matrix} 8-3 & 5-1 \\ 6-7 & 7-2 \end{matrix}\right) = \left(\begin{matrix} 5 & 4 \\ -1 & 5 \end{matrix}\right) Scalar Multiplication Every element of the matrix is multiplied by a value. Example A = \left(\begin{matrix} 8 & 5 \\ 6 & 7 \end{matrix}\right) 4A = 4 \left(\begin{matrix} 8 & 5 \\ 6 & 7 \end{matrix}\right) = \left(\begin{matrix} 4 \cdot 8 & 4 \cdot 5 \\ 4 \cdot 6 & 4 \cdot 7 \end{matrix}\right) = \left(\begin{matrix} 32 & 20 \\ 24 & 28 \end{matrix}\right) Matrix by Matrix Multiplication Given matrices A and B. You can multiply A and B only if the number of columns of matrix A are equal to the number of rows of matrix B. Multiply each value of each row of matrix A with corresponding values in the columns of matrix B. \left(\begin{matrix} a & b & c \\ d & e & f \end{matrix}\right) \left(\begin{matrix} u & v \\ w & x \\ y & z \end{matrix}\right) = \left(\begin{matrix} au+bw+cy & av+bx+cz \\ du+ew+fy & dv+ex+fz \end{matrix}\right) Example AB = \left(\begin{matrix} 2 & -3 & 9 \\ 5 & 4 & 7 \end{matrix}\right) \left(\begin{matrix} 8 & 10 \\ 2 & 3 \\ 1 & 2 \end{matrix}\right) = \left(\begin{matrix} 2 \cdot 8 + -3 \cdot 2 + 9 \cdot 1 & 2 \cdot 10 + -3 \cdot 3 + 9 \cdot 2 \\ 5 \cdot 8 + 4 \cdot 2 + 7 \cdot 1 & 5 \cdot 10 + 4 \cdot 3 + 7 \cdot 2 \end{matrix}\right) = \left(\begin{matrix} 19 & 29 \\ 55 & 76 \end{matrix}\right) Please Note AB \ne BA Example \left(\begin{matrix} 0 & 1 \\ 0 & 0 \end{matrix}\right) \left(\begin{matrix} 0 & 0 \\ 1 & 0 \end{matrix}\right) = \left(\begin{matrix} 1 & 0 \\ 0 & 0 \end{matrix}\right) and \left(\begin{matrix} 0 & 0 \\ 1 & 0 \end{matrix}\right) \left(\begin{matrix} 0 & 1 \\ 0 & 0 \end{matrix}\right) = \left(\begin{matrix} 0 & 0 \\ 0 & 1 \end{matrix}\right) Transpose of a Matrix A^{T}, the transpose of matrix A is a matrix which is formed by interchanging rows and columns of matrix A. Example A = \left(\begin{matrix} 5 & 3 & 9 \\ 2 & 1 & 8 \end{matrix}\right) A is a 2×3 matrix. A^{T} is a 2×3 matrix. Interchange rows and columns to get the transpose. A^{T} = \left(\begin{matrix} 5 & 2 \\ 3 & 1 \\ 9 & 8 \end{matrix}\right)