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Name LESSON44DateClassProblem Solving Determinants and Craters Rules Kristin prepares for a triathlon, she makes a chart of her exercise time, along with the calories burned each day. Part of her
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To fill out using Cramer's rule, follow these steps: 1. Start by writing down the given system of linear equations.
02
Write down the matrix A, which is the coefficient matrix of the variables.
03
Determine the determinant of matrix A using any appropriate method.
04
Write down the matrix B, which is the constant matrix of the equations.
05
Determine the determinant of matrix B using the same method as step 3.
06
Write down the matrix A1, which is obtained by replacing the first column of matrix A with matrix B.
07
Determine the determinant of matrix A1 using the same method as step 3.
08
Repeat step 6 and 7 for matrix A2, A3, ..., An, where An is obtained by replacing the nth column of matrix A with matrix B.
09
Calculate the values of the variables by dividing the determinants obtained in step 7, 8 by the determinant of A (step 3).
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The calculated values of the variables are the solution to the system of linear equations using Cramer's rule.

Who needs using cramers rule to?

01
Cramer's rule is used by mathematicians, scientists, engineers, and anyone working with systems of linear equations.
02
It is particularly useful when the number of equations and variables is small, making it easier to apply.
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Cramer's rule is a mathematical theorem used to solve systems of linear equations with as many equations as unknowns, provided that the determinant of the coefficient matrix is non-zero.
Cramer's rule is typically used by students or professionals in mathematics, engineering, and economics who need to solve linear systems. It is not related to filing requirements in a legal or tax context.
To apply Cramer's rule, create a matrix of coefficients from the linear equations, compute the determinant of that matrix, and then use it to find the values of each variable by substituting the respective column with the constants from the equations and calculating the determinant for each.
The purpose of using Cramer's rule is to find the solution to a system of linear equations analytically, making it easier to determine the values of unknowns when the linear system is well-defined.
When using Cramer's rule, it's essential to report the system of equations, the coefficient matrix, the determinant values, and the resulting values of the variables.
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