Question

Given a linear equation 2x-6y=22. Form another linear equation in these variables

such that the geometric representation of the pair so formed is coincident lines.​

Answer 1

Answer:

infinitely many equations..

Step-by-step explanation:

we know that for coincident lines following situation follows :

$\frac{ a_{1}}{ a_{2}} = \: \frac{ b_{1} }{ b_{2}} = \: \frac{ c_{1} }{ c_{2} }$

$\frac{ 2}{ a_{2}} = \: \frac{ - 6 }{ b_{2}} = \: \frac{ - 22 }{ c_{2} }$

so u can put any value of a2, b2 & c2 that equals to each other..

for example..

let us take an example

so,

$\frac{ 2}{ 1} = \: \frac{ - 6 }{ - 3 } = \: \frac{ - 22 }{ - 11 }$

new equation which is coincident with given equation will be x - 3y = 11

hope it helps..

• If so..

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