Update README.md

03-MatrixAddition/README.md

@@ -27,30 +27,6 @@ A + B = [c<sub>ij</sub>], where c<sub>ij</sub> = a<sub>ij</sub> + b<sub>ij</sub>
 
 The definition of matrix addition indicates a cell by cell addition.  For each cell in A, the value is added to the value in the corresponding cell of B.  To add A and B they must be the same dimensions.
 
-For example:
-
-$$
-A = \begin{bmatrix}
-1 & 10 & 0 \\
-3 & -2 & 6
-\end{bmatrix}
-B = \begin{bmatrix}
-1 & 4 & 0\\
-1 & 2 & 3
-\end{bmatrix}
-$$
-$$
-A + B = \begin{bmatrix}
-1 + 1 & 10 + 4 & 0 + 0 \\
-3 + 1 & -2 + 2 & 6 + 3
-\end{bmatrix}
-=
-\begin{bmatrix}
-2 & 14 & 0 \\
-4 & 0 & 9
-\end{bmatrix}
-$$
-
 Matrix addition is commutative.  So, A + B does is always equal B + A.
 
 Your task is to create two programs that will perform matrix addition for two matrices given to you as two files and print the result.  Each program must also record the amount of time it took to perform the matrix addition. 
@@ -281,4 +257,4 @@ Prepare a zip file with all submitted files and upload the file to Canvas per yo
 - (5 Points) Build - Code compiles without warnings or errors
 - (10 Points) Test Cases - Thoroughness of submitted test cases
 - (35 Points) Instructor Tests - Implementation passes all instructor test cases
-- (5 Points) Memory Management - Program execution is free from memory leaks. All shared memory segments are cleaned up.
+- (5 Points) Memory Management - Program execution is free from memory leaks. All shared memory segments are cleaned up.