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Let $$a, \lambda, \mu \epsilon R$$. Consider the system of linear equations$$ax + 2y = \lambda$$$$3x - 2y = \mu$$Which of the following statement(s) is(are) correct?
If a = -3, then the system has infinitely many solutionsforall values of $$\lambda$$ and $$\mu$$
If $$a \neq -3$$, then the system has a unique solution for all values of $$\lambda$$ and $$\mu$$
If $$\lambda + \mu = 0$$, then the systemhasinfinitely many solutions for a = -3
If $$\lambda + \mu \neq 0$$, then the systemhasinfinitely many solutions for a = -3
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