This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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Answer
Step 1: Identify the coefficients of the given system of linear equations. The given system of equations is: Comparing these with the standard form and , we have: , ,
Step 2: Apply the condition for a unique solution. For a system of linear equations to have a unique solution, the ratio of the coefficients of must not be equal to the ratio of the coefficients of .
Step 3: Substitute the coefficients and solve for . Substitute the values from Step 1 into the condition from Step 2: To solve for , multiply both sides of the inequality by :
Step 4: Compare the result with the given options. The condition for a unique solution is . Looking at the options: (a) (b) (c) (d)
The correct option is (b).
The final answer is .
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Identify the coefficients of the given system of linear equations.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.