Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.

1.	Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.Coincident4.None of these
Answer» ANSWER: $\bold {Answer \: in \: Attachment}$ ════════════════════════ $=> \: Intersecting \: lines$ ════════════════════════ ✍️ *Additional* information*:- • If a pair* of equations are $\frac {a1}{a2}$ is not equal to $\frac {b1}{b2}$ , then the pair of equations are interesting lines with unique solution. • If a pair of equations are $\frac {a1}{a2}$ is equal to $\frac {b1}{b2}$ is equal to $\frac {c1}{c2}$ , then the pair of equations are coincident lines with infinitity many solution. • If a pair of equations are $\frac {a1}{a2}$ is equal to $\frac {b1}{b2}$ is not equal to $\frac {c1}{c2}$ , then the pair of equations are parallel lines with no solution. *hop*e it HELPS you... FOLLOW ME...

Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.Coincident4.None of these

Answer»

$\bold {Answer \: in \: Attachment}$

════════════════════════

$=> \: Intersecting \: lines$

════════════════════════

✍️ Additional information:-

• If a pair of equations are $\frac {a1}{a2}$ is not equal to $\frac {b1}{b2}$ , then the pair of equations are interesting lines with unique solution.

• If a pair of equations are $\frac {a1}{a2}$ is equal to $\frac {b1}{b2}$ is equal to $\frac {c1}{c2}$ , then the pair of equations are coincident lines with infinitity many solution.

• If a pair of equations are $\frac {a1}{a2}$ is equal to $\frac {b1}{b2}$ is not equal to $\frac {c1}{c2}$ , then the pair of equations are parallel lines with no solution.

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Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.Coincident4.None of these

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Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.Coincident4.None of these​

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Pair of linear equations x+2y=5, x-8y=15 are1.Parallel2.Intersecting3.Coincident4.None of these