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<p>Last updated on<strong>October 28, 2025</strong></p>
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<p>Last updated on<strong>October 28, 2025</strong></p>
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<p>A matrix is an arrangement of data in rows and columns. Subtraction of matrices means the subtraction of the corresponding elements, which involves two or more matrices. The subtraction of matrices is a similar process to the addition of matrices; we add in the addition, but we need to subtract the matrix in the subtraction of matrices.</p>
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<p>A matrix is an arrangement of data in rows and columns. Subtraction of matrices means the subtraction of the corresponding elements, which involves two or more matrices. The subtraction of matrices is a similar process to the addition of matrices; we add in the addition, but we need to subtract the matrix in the subtraction of matrices.</p>
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<h2>What are Matrices?</h2>
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<h2>What are Matrices?</h2>
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<p>What Is Algebra? 🧮 | Simple Explanation with 🎯 Cool Examples for Kids | ✨BrightCHAMPS Math</p>
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<p>What Is Algebra? 🧮 | Simple Explanation with 🎯 Cool Examples for Kids | ✨BrightCHAMPS Math</p>
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<p>▶</p>
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<p>▶</p>
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<p>A matrix is a rectangular or<a>square</a>array of<a></a><a>numbers</a>arranged in rows and columns. If the matrix has m columns and n rows, then it is called m × n. A matrix can be represented as\( A = [aij]m×n\), where aij denotes the element located in the ith row and jth column, and the values of aij are known as the elements of the matrix. </p>
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<p>A matrix is a rectangular or<a>square</a>array of<a></a><a>numbers</a>arranged in rows and columns. If the matrix has m columns and n rows, then it is called m × n. A matrix can be represented as\( A = [aij]m×n\), where aij denotes the element located in the ith row and jth column, and the values of aij are known as the elements of the matrix. </p>
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<h2>What is Subtraction of Matrices?</h2>
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<h2>What is Subtraction of Matrices?</h2>
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<p>The<a></a><a>subtraction</a>of matrices is an operation where the corresponding elements of two matrices are subtracted from one another to create a new matrix. This operation is similar to matrix<a></a><a>addition</a>, and it is only possible when both matrices have the same dimensions. </p>
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<p>The<a></a><a>subtraction</a>of matrices is an operation where the corresponding elements of two matrices are subtracted from one another to create a new matrix. This operation is similar to matrix<a></a><a>addition</a>, and it is only possible when both matrices have the same dimensions. </p>
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<h2>Methods for Subtraction of Matrices</h2>
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<h2>Methods for Subtraction of Matrices</h2>
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<p>Matrix subtraction is the process of subtracting two<a>matrices</a>that have the same dimension. A matrix with ‘m’ rows and ‘n’ columns, then the dimension of the matrix is m × n. To subtract two matrices A and B of the same size, you subtract their corresponding elements. It is represented as\( (A - B)ij = Aij - Bij\), where Aij and Bij are the elements in the matrix in the i-th row and j-th column. Let’s learn the subtraction of matrices of order n × n, 2 × 2 and order 3 × 3.</p>
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<p>Matrix subtraction is the process of subtracting two<a>matrices</a>that have the same dimension. A matrix with ‘m’ rows and ‘n’ columns, then the dimension of the matrix is m × n. To subtract two matrices A and B of the same size, you subtract their corresponding elements. It is represented as\( (A - B)ij = Aij - Bij\), where Aij and Bij are the elements in the matrix in the i-th row and j-th column. Let’s learn the subtraction of matrices of order n × n, 2 × 2 and order 3 × 3.</p>
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<h3>Subtraction of n × n Matrices</h3>
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<h3>Subtraction of n × n Matrices</h3>
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<p>The subtraction of n × n matrices refers to subtracting two corresponding elements of two squares of the same size. Here, n represents the number of rows and columns in the matrix operation, which indicates the matrix is of order n ×n. For example, there are two matrices, A and B, both of order n × n. Then, their subtraction A-B is done by subtracting each element of matrix B from the corresponding element in matrix A.</p>
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<p>The subtraction of n × n matrices refers to subtracting two corresponding elements of two squares of the same size. Here, n represents the number of rows and columns in the matrix operation, which indicates the matrix is of order n ×n. For example, there are two matrices, A and B, both of order n × n. Then, their subtraction A-B is done by subtracting each element of matrix B from the corresponding element in matrix A.</p>
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<p>A = [aij] B = [bij] Subtraction of matrices = A - B \(A - B = [aij] - [bij]\) </p>
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<p>A = [aij] B = [bij] Subtraction of matrices = A - B \(A - B = [aij] - [bij]\) </p>
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<h3>Subtraction of 2 × 2 Matrices</h3>
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<h3>Subtraction of 2 × 2 Matrices</h3>
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<p>The subtraction of 2 × 2 matrices involves subtracting the corresponding elements of two matrices, each of which has two rows and two columns in the matrix. For example, A and B are two matrices of order 2 × 2; then the difference \(A-B\) is calculated by subtracting each element of B from the corresponding element in the A matrix </p>
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<p>The subtraction of 2 × 2 matrices involves subtracting the corresponding elements of two matrices, each of which has two rows and two columns in the matrix. For example, A and B are two matrices of order 2 × 2; then the difference \(A-B\) is calculated by subtracting each element of B from the corresponding element in the A matrix </p>
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<p>\(\ A = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \end{bmatrix} \ \)</p>
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<p>\(\ A = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \end{bmatrix} \ \)</p>
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<p>\(\ B = \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \end{bmatrix} \ \)</p>
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<p>\(\ B = \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \end{bmatrix} \ \)</p>
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<p>\(\ A - B = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \end{bmatrix} - \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \end{bmatrix} \ \) </p>
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<p>\(\ A - B = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \end{bmatrix} - \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \end{bmatrix} \ \) </p>
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<h3>Subtraction of 3 × 3 Matrices</h3>
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<h3>Subtraction of 3 × 3 Matrices</h3>
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<p>The Subtraction of 3 × 3 matrices involves subtracting the corresponding elements of two matrices, each having three rows and three columns. This operation only works when two matrices are of the same order (3 × 3). For example, if A and B are the order of matrices in 3 × 3, the difference A-B is calculated by subtracting each element of matrix B from the corresponding element of matrix A.</p>
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<p>The Subtraction of 3 × 3 matrices involves subtracting the corresponding elements of two matrices, each having three rows and three columns. This operation only works when two matrices are of the same order (3 × 3). For example, if A and B are the order of matrices in 3 × 3, the difference A-B is calculated by subtracting each element of matrix B from the corresponding element of matrix A.</p>
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<p>\(\ A = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \\ a_6 & a_5 \end{bmatrix} \ \)</p>
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<p>\(\ A = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \\ a_6 & a_5 \end{bmatrix} \ \)</p>
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<p>\(\ B = \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \\ b_6 & b_5 \end{bmatrix} \ \)</p>
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<p>\(\ B = \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \\ b_6 & b_5 \end{bmatrix} \ \)</p>
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<p>\(\ A - B = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \\ a_6 & a_5 \end{bmatrix} - \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \\ b_6 & b_5 \end{bmatrix} \ \) </p>
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<p>\(\ A - B = \begin{bmatrix} a_2 & a_1 \\ a_4 & a_3 \\ a_6 & a_5 \end{bmatrix} - \begin{bmatrix} b_2 & b_1 \\ b_4 & b_3 \\ b_6 & b_5 \end{bmatrix} \ \) </p>
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<h2>What are the Properties of Matrix Subtraction?</h2>
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<h2>What are the Properties of Matrix Subtraction?</h2>
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<p>The subtraction matrix follows some basic rules, similar to the addition matrix, but it does not have all the same properties. Both operations require that the matrices have the same order (same number of rows and columns). However, unlike addition, matrix subtraction does not follow certain laws.</p>
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<p>The subtraction matrix follows some basic rules, similar to the addition matrix, but it does not have all the same properties. Both operations require that the matrices have the same order (same number of rows and columns). However, unlike addition, matrix subtraction does not follow certain laws.</p>
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<ul><li>Matrix subtraction is only defined when both matrices have the same number of rows and columns. This means the number of rows and columns should be of the same order. </li>
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<ul><li>Matrix subtraction is only defined when both matrices have the same number of rows and columns. This means the number of rows and columns should be of the same order. </li>
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<li>The subtraction of matrices is not commutative, that means\( A - B, B - A\) </li>
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<li>The subtraction of matrices is not commutative, that means\( A - B, B - A\) </li>
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<li>The subtraction matrix is not associative, which means \((A - B) - C, A (B - C)\) </li>
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<li>The subtraction matrix is not associative, which means \((A - B) - C, A (B - C)\) </li>
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<li>Subtraction of matrices, which subtracts itself, the result is a zero matrix \(A - A = 0\) </li>
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<li>Subtraction of matrices, which subtracts itself, the result is a zero matrix \(A - A = 0\) </li>
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<li>Subtraction of matrices can be written as addition by using the negative of a matrix to another matrix, that is, </li>
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<li>Subtraction of matrices can be written as addition by using the negative of a matrix to another matrix, that is, </li>
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<li>A - B = A + (-B). </li>
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<li>A - B = A + (-B). </li>
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</ul><h2>Element-Wise Subtraction of Matrices</h2>
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</ul><h2>Element-Wise Subtraction of Matrices</h2>
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<p>The element-wise subtraction of matrices means subtracting each element of one matrix from the corresponding elements in another matrix. This operation is performed position by position, which means subtraction will happen in the same rows and columns. Let's see the example, we have two matrices, A and B: \(A = [aij]\) \(B = [bij]\) Both have the same size, which is represented by m × n \(A-B = [aij - bij]\)</p>
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<p>The element-wise subtraction of matrices means subtracting each element of one matrix from the corresponding elements in another matrix. This operation is performed position by position, which means subtraction will happen in the same rows and columns. Let's see the example, we have two matrices, A and B: \(A = [aij]\) \(B = [bij]\) Both have the same size, which is represented by m × n \(A-B = [aij - bij]\)</p>
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<p>A= 76 98</p>
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<p>A= 76 98</p>
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<p>B = 32 54</p>
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<p>B = 32 54</p>
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<p>\(A - B = 7 - 36 - 2 9 - 58 - 4\)</p>
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<p>\(A - B = 7 - 36 - 2 9 - 58 - 4\)</p>
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<p>A - B = 44 44</p>
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<p>A - B = 44 44</p>
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<p>First row, first column: \(6 - 2 = 4\)</p>
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<p>First row, first column: \(6 - 2 = 4\)</p>
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<p>First row, second column: \(8 - 4 = 4\)</p>
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<p>First row, second column: \(8 - 4 = 4\)</p>
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<p>Second row, first column: \(7 - 3 = 4\)</p>
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<p>Second row, first column: \(7 - 3 = 4\)</p>
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<p>Second row, second column: \(9 - 5 = 4\) </p>
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<p>Second row, second column: \(9 - 5 = 4\) </p>
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<h2>Tips and Tricks for Subtraction of Matrices</h2>
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<h2>Tips and Tricks for Subtraction of Matrices</h2>
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<p>We use matrix subtraction in the fields of engineering, physics, computer graphics, etc. So, students need to master the subtraction of matrices, and here are some tips and tricks to master the subtraction of matrices. </p>
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<p>We use matrix subtraction in the fields of engineering, physics, computer graphics, etc. So, students need to master the subtraction of matrices, and here are some tips and tricks to master the subtraction of matrices. </p>
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<ul><li>Always ensure both matrices have the same order (same number of rows and columns) before subtracting.</li>
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<ul><li>Always ensure both matrices have the same order (same number of rows and columns) before subtracting.</li>
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<li>Subtract corresponding elements only that is, subtract each element in the same position of both matrices.</li>
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<li>Subtract corresponding elements only that is, subtract each element in the same position of both matrices.</li>
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<li>Write both matrices clearly in aligned form to avoid mixing up elements.</li>
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<li>Write both matrices clearly in aligned form to avoid mixing up elements.</li>
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<li>Double-check your signs subtraction errors often occur from sign confusion (especially with negatives).</li>
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<li>Double-check your signs subtraction errors often occur from sign confusion (especially with negatives).</li>
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<li>Practice with real-world examples like calculating<a>profit</a>/loss differences or<a>comparing</a>datasets to strengthen understanding.</li>
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<li>Practice with real-world examples like calculating<a>profit</a>/loss differences or<a>comparing</a>datasets to strengthen understanding.</li>
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</ul><h2>Common Mistakes and How to Avoid Them in Subtraction of Matrices</h2>
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</ul><h2>Common Mistakes and How to Avoid Them in Subtraction of Matrices</h2>
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<p>While solving the matrix subtraction problems, students often get confused and make some common mistakes. Here are some mistakes that help to avoid when solving the problem. </p>
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<p>While solving the matrix subtraction problems, students often get confused and make some common mistakes. Here are some mistakes that help to avoid when solving the problem. </p>
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<h2>Real-Life Applications of the Subtraction of Matrices</h2>
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<h2>Real-Life Applications of the Subtraction of Matrices</h2>
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<p>Subtraction of matrices is not only used to solve<a>math problems</a>, but is also helpful for day-to-day situations. It is used to compare two<a>sets</a>of<a>data</a>, such as the amount of<a>money</a>earned and spent, the amount of stock used, or the weather variations over time. Here are some real-life applications given below:</p>
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<p>Subtraction of matrices is not only used to solve<a>math problems</a>, but is also helpful for day-to-day situations. It is used to compare two<a>sets</a>of<a>data</a>, such as the amount of<a>money</a>earned and spent, the amount of stock used, or the weather variations over time. Here are some real-life applications given below:</p>
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<p><strong>Inventory management:</strong>In inventory management, the subtraction of matrices is used to track changes in the stock level between two time periods. It helps determine how much stock has been used or sold over time.</p>
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<p><strong>Inventory management:</strong>In inventory management, the subtraction of matrices is used to track changes in the stock level between two time periods. It helps determine how much stock has been used or sold over time.</p>
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<p><strong>Finance:</strong>In finance, matrix subtraction is used for budget analysis. It helps to compare the budgeted amounts with the actual expenditures. By subtracting the actual spending from the budgeted values, finance teams can easily see over- or underspending across different departments or categories.</p>
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<p><strong>Finance:</strong>In finance, matrix subtraction is used for budget analysis. It helps to compare the budgeted amounts with the actual expenditures. By subtracting the actual spending from the budgeted values, finance teams can easily see over- or underspending across different departments or categories.</p>
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<p><strong>Image editing:</strong>The images in digital form can be stored in matrices made of pixels. In image editing, the matrices are helpful to identify the changes between images, such as in motion detection, background removal, or image comparison.</p>
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<p><strong>Image editing:</strong>The images in digital form can be stored in matrices made of pixels. In image editing, the matrices are helpful to identify the changes between images, such as in motion detection, background removal, or image comparison.</p>
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<p><strong>Seating Arrangement Analysis:</strong>Matrix subtraction can also be used to analyze the seating capacity. By subtracting the number of occupied seats from the total seats (both stored as matrices), schools can determine how many seats are still available in the hall or auditorium.</p>
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<p><strong>Seating Arrangement Analysis:</strong>Matrix subtraction can also be used to analyze the seating capacity. By subtracting the number of occupied seats from the total seats (both stored as matrices), schools can determine how many seats are still available in the hall or auditorium.</p>
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<p><strong>Building construction:</strong>Engineers use the subtraction of matrices to subtract the planned material used from the actual material used to monitor resource usage. It helps avoid waste and improve cost efficiency. </p>
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<p><strong>Building construction:</strong>Engineers use the subtraction of matrices to subtract the planned material used from the actual material used to monitor resource usage. It helps avoid waste and improve cost efficiency. </p>
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<h2>FAQs on Subtraction of Matrices</h2>
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<h2>FAQs on Subtraction of Matrices</h2>
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<h3>1.Can I subtract a 2 × 2 matrix from a 3 × 2 matrix?</h3>
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<h3>1.Can I subtract a 2 × 2 matrix from a 3 × 2 matrix?</h3>
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<p>No, you can’t subtract matrices of different sizes. The number of rows and columns must match exactly.</p>
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<p>No, you can’t subtract matrices of different sizes. The number of rows and columns must match exactly.</p>
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<h3>2.Is matrix subtraction commutative?</h3>
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<h3>2.Is matrix subtraction commutative?</h3>
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<p>Matrix subtraction is not commutative, A - B B - A</p>
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<p>Matrix subtraction is not commutative, A - B B - A</p>
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<h3>3.What are the rules for subtracting matrices?</h3>
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<h3>3.What are the rules for subtracting matrices?</h3>
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<p>Matrix subtraction is only possible when both matrices are the same size.</p>
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<p>Matrix subtraction is only possible when both matrices are the same size.</p>
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<h3>4.Can a subtraction matrix be written as an addition matrix?</h3>
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<h3>4.Can a subtraction matrix be written as an addition matrix?</h3>
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<p>Yes, the subtraction matrix can be written as addition by using the negative of the matrix,A - B = A + (-B)</p>
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<p>Yes, the subtraction matrix can be written as addition by using the negative of the matrix,A - B = A + (-B)</p>
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<h3>5.Is the Matrix Subtraction Associative?</h3>
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<h3>5.Is the Matrix Subtraction Associative?</h3>
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<p>Matrix subtraction is not associative as (A - B) - C A (B - C).</p>
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<p>Matrix subtraction is not associative as (A - B) - C A (B - C).</p>
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<h3>Problem 1</h3>
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<h3>Problem 1</h3>
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<p>If A = [63 45 ], B=[24 13 ] find 𝐴 - 𝐵.</p>
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<p>If A = [63 45 ], B=[24 13 ] find 𝐴 - 𝐵.</p>
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<p>Okay, lets begin</p>
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<p>Okay, lets begin</p>
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<p>\(=A - B = \begin{bmatrix} 4 & 3 \\ -1 & 2 \end{bmatrix} \)</p>
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<p>\(=A - B = \begin{bmatrix} 4 & 3 \\ -1 & 2 \end{bmatrix} \)</p>
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<h3>Explanation</h3>
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<h3>Explanation</h3>
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<p>Subtract each element of 𝐵 from the corresponding element in 𝐴.</p>
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<p>Subtract each element of 𝐵 from the corresponding element in 𝐴.</p>
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<p>\(A - B = \begin{bmatrix} 6 & -2 & 3 & -4 \\ 4 & -1 & 5 & -3 \end{bmatrix} = \begin{bmatrix} 4 & -1 \\ 3 & 2 \end{bmatrix} \)</p>
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<p>\(A - B = \begin{bmatrix} 6 & -2 & 3 & -4 \\ 4 & -1 & 5 & -3 \end{bmatrix} = \begin{bmatrix} 4 & -1 \\ 3 & 2 \end{bmatrix} \)</p>
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<p>Well explained 👍</p>
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<p>Well explained 👍</p>
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<h3>Problem 2</h3>
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<h3>Problem 2</h3>
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<p>If A=[94 73 52 ], B=[31 21 11 ] find A-B.</p>
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<p>If A=[94 73 52 ], B=[31 21 11 ] find A-B.</p>
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<p>Okay, lets begin</p>
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<p>Okay, lets begin</p>
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<p>\(A - B = \begin{bmatrix} 6 & 5 & 4 \\ 3 & 2 & 1 \end{bmatrix} \) </p>
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<p>\(A - B = \begin{bmatrix} 6 & 5 & 4 \\ 3 & 2 & 1 \end{bmatrix} \) </p>
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<h3>Explanation</h3>
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<h3>Explanation</h3>
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<p>Each element of 𝐴 is reduced by the corresponding element of 𝐵.</p>
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<p>Each element of 𝐴 is reduced by the corresponding element of 𝐵.</p>
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<p>Well explained 👍</p>
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<p>Well explained 👍</p>
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<h3>Problem 3</h3>
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<h3>Problem 3</h3>
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<p>If A=[84 62 ], B=[51 30 ] find 𝐴 - 𝐵.</p>
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<p>If A=[84 62 ], B=[51 30 ] find 𝐴 - 𝐵.</p>
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<p>Okay, lets begin</p>
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<p>Okay, lets begin</p>
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<p>\(A - B = \begin{bmatrix} 3 & 3 \\ 3 & 2 \end{bmatrix} \) </p>
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<p>\(A - B = \begin{bmatrix} 3 & 3 \\ 3 & 2 \end{bmatrix} \) </p>
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<h3>Explanation</h3>
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<h3>Explanation</h3>
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<p>Subtracting the second matrix from the first gives the resulting matrix.</p>
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<p>Subtracting the second matrix from the first gives the resulting matrix.</p>
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<p>Well explained 👍</p>
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<p>Well explained 👍</p>
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<h3>Problem 4</h3>
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<h3>Problem 4</h3>
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<p>If A=[108 126 ], B=[43 52 ] find A-B.</p>
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<p>If A=[108 126 ], B=[43 52 ] find A-B.</p>
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<p>Okay, lets begin</p>
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<p>Okay, lets begin</p>
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<p>\(A - B = \begin{bmatrix} 6 & 5 \\ 7 & 4 \end{bmatrix} \)</p>
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<p>\(A - B = \begin{bmatrix} 6 & 5 \\ 7 & 4 \end{bmatrix} \)</p>
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<h3>Explanation</h3>
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<h3>Explanation</h3>
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<p>The subtraction is done element-wise: </p>
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<p>The subtraction is done element-wise: </p>
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<p>10-4, 12-5, 8-3, and 6-2.</p>
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<p>10-4, 12-5, 8-3, and 6-2.</p>
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<p>Well explained 👍</p>
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<p>Well explained 👍</p>
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<h3>Problem 5</h3>
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<h3>Problem 5</h3>
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<p>If A=[35 96 74 ], B=[13 41 20 ] find A-B.</p>
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<p>If A=[35 96 74 ], B=[13 41 20 ] find A-B.</p>
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<p>Okay, lets begin</p>
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<p>Okay, lets begin</p>
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<p>\(A - B = \begin{bmatrix} 2 & 5 & 5 \\ 2 & 5 & 4 \end{bmatrix} \)</p>
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<p>\(A - B = \begin{bmatrix} 2 & 5 & 5 \\ 2 & 5 & 4 \end{bmatrix} \)</p>
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<h3>Explanation</h3>
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<h3>Explanation</h3>
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<p>Subtract each entry of 𝐵 from 𝐴 position by position. Both matrices have the same order (2×3), so subtraction is valid.</p>
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<p>Subtract each entry of 𝐵 from 𝐴 position by position. Both matrices have the same order (2×3), so subtraction is valid.</p>
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<p>Well explained 👍</p>
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<p>Well explained 👍</p>
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<h2>Important Glossaries for Subtraction of Matrices</h2>
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<h2>Important Glossaries for Subtraction of Matrices</h2>
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<ul><li><strong>Matrix:</strong>The way of arranging numbers in columns and rows in a rectangular array is called a matrix. </li>
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<ul><li><strong>Matrix:</strong>The way of arranging numbers in columns and rows in a rectangular array is called a matrix. </li>
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</ul><ul><li><strong>Order of a matrix:</strong>The order of a matrix is the number of rows and columns in the matrix. It is the dimension of the matrix written in the form m × n, where m is the number of rows and n is the number of columns. </li>
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</ul><ul><li><strong>Order of a matrix:</strong>The order of a matrix is the number of rows and columns in the matrix. It is the dimension of the matrix written in the form m × n, where m is the number of rows and n is the number of columns. </li>
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</ul><ul><li><strong>Subtraction:</strong>Subtraction is a basic mathematical operation of finding the difference between two or more numbers. For example, 5 -2 = 3. </li>
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</ul><ul><li><strong>Subtraction:</strong>Subtraction is a basic mathematical operation of finding the difference between two or more numbers. For example, 5 -2 = 3. </li>
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</ul><h2>Dr. Sarita Ghanshyam Tiwari</h2>
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</ul><h2>Dr. Sarita Ghanshyam Tiwari</h2>
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<h3>About the Author</h3>
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<h3>About the Author</h3>
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<p>Dr. Sarita Tiwari is a passionate educator specializing in Commercial Math, Vedic Math, and Abacus, with a mission to make numbers magical for young learners. With 8+ years of teaching experience and a Ph.D. in Business Economics, she blends academic rigo</p>
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<p>Dr. Sarita Tiwari is a passionate educator specializing in Commercial Math, Vedic Math, and Abacus, with a mission to make numbers magical for young learners. With 8+ years of teaching experience and a Ph.D. in Business Economics, she blends academic rigo</p>
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<h3>Fun Fact</h3>
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<h3>Fun Fact</h3>
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<p>: She believes math is like music-once you understand the rhythm, everything just flows!</p>
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<p>: She believes math is like music-once you understand the rhythm, everything just flows!</p>