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If ` 2a + b + 3c = 0` , then the line ` a x + by + c = 0 ` passes through the fixed point that isA. ` (( 2 )/( 3), ( 1 ) /( 3)) `B. ` (0, 1 ) `C. ` ( (2 )/( 3), 0 ) `D. None of these |
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Answer» Correct Answer - A Given, ` 2a + b + 3c = 0 " " ` … (i) and line, ` ax + by +c= 0 ` ` rArr 3ax + 3by + 3c = 0 " " `… (ii) On subtracting Eq. (i) from Eq. (ii), we get ` ( 3x -2 ) a + (3y - 1 ) b = 0 * a + 0* b ` On comparing both sides , we get ` 3x - 2 = 0 rArr x = (2 )/( 3 ) ` ` and 3y - 1 = 0 rArr y = ( 1 ) / (3 ) ` ` therefore ` Line ` ax + by + c = 0 ` passes through the fixed point ` (( 2 ) /( 3 ) , ( 1 ) /( 3 ) ) ` |
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