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Question
The system of linear equations px + qy = r and p1x + q1y = r1 has a unique solution, if:
Options
pq ≠ p1q1
pp1 ≠ qq1
pq1 ≠ qp1
pqr ≠ p1q1r1
MCQ
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Solution
pq1 ≠ qp1
Explanation:
`(a_1)/(a_2) ≠ (b_1)/(b_2)`
⇒ `p/(p_1) ≠ q/(q_1)`
⇒ pq1 ≠ qp1
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