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Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then? for UPSC 2024 is part of UPSC preparation. The Question and answers have been prepared
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Find important definitions, questions, meanings, examples, exercises and tests below for Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then?.
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Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then?, a detailed solution for Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then? has been provided alongside types of Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then? theory, EduRev gives you an
ample number of questions to practice Suppose Consider the following system of linear equations. x + y + z = α, x + βy + z = γ, x + y + αz = β. If this system has at least one solution, then which of the following statements is (are) true? a)If α = 1 then γ = 1 b)If β = 1 then γ = α c)If β ≠ 1 then α = 1 d)If γ = 1 then? tests, examples and also practice UPSC tests.