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  1. Matrices | Algebra (all content) | Math | Khan Academy

    This topic covers: - Adding & subtracting matrices - Multiplying matrices by scalars - Multiplying matrices - Representing & solving linear systems with matrices - Matrix inverses - Matrix determinants - …

  2. Multiply matrices (practice) | Matrices | Khan Academy

    Find the result of a multiplication of two given matrices.

  3. Multiply matrices (practice) | Matrices | Khan Academy

    Applying trigonometric identities to evaluate matrices Solving for matrix given product Solving for matrix given product Conceptual problems on multiplication of matrices Matrix Operations and Order …

  4. Word problems using matrices and determinants - Khan Academy

    In this video, we solve word problems involving system of equations using the matrix method. We first represent 2 scenarios in the form of linear equations which we then use to write matrices.

  5. Matrices | Precalculus | Math | Khan Academy

    Learn what matrices are and about their various uses: solving systems of equations, transforming shapes and vectors, and representing real-world situations. Learn how to add, subtract, and multiply …

  6. Word problems using matrices and determinants - Khan Academy

    The cost of 4 kg onion, 3 kg wheat, and 2 kg rice is ₹ 60 . The cost of 2 kg onion, 4 kg wheat, and 6 kg rice is ₹ 90 . The cost of 6 kg onion, 2 kg wheat, and 3 kg rice is ₹ 70 . Using the matrix method, find …

  7. Matrix addition & subtraction (article) | Khan Academy

    What you will learn in this lesson As long as the dimensions of two matrices are the same, we can add and subtract them much like we add and subtract numbers. Let's take a closer look!

  8. Math - Khan Academy

    This course builds foundational skills and real-world problem-solving techniques essential for advanced math and science studies.

  9. Determinant of a 3x3 matrix (practice) | Khan Academy

    Determinant of a 3x3 matrix Google Classroom Microsoft Teams You might need: Calculator

  10. Introduction to eigenvalues and eigenvectors (video) | Khan Academy

    And if you remember that video, we were looking for a change of basis that would allow us to at least figure out the matrix for the transformation, at least in an alternate basis.