Question

Assertion : The graph of the linear equation x - 2y = 1 passes through the point (3, 1). Reason : Every point lying on graph is not a solution of x - 2y = 1. *​

Answer 1

Step by Step Explanation:

• A linear equation is an equation where the degree is 1 i.e., highest variable power is 1. $x-2y+1$ is a linear equation and it makes a straight line on the graph.

• We know, If the point $(3,1)$ passes through the equation $x-2y+1$, it must satisfy it:

       ⇒ $(3)-2(1)=1$

       ⇒ $3-2=1$

       ⇒ $1=1$

• Since, the equation is satisfied by the point, the point $(3,1)$ passes through $x-2y+1$. Hence the Assertion is True.

• We know, like the point $(3,1)$, every point lying on the line is a solution of its equation as it will always satisfy it. Hence, the Reason is false.

Therefore, The Assertion  is True but the Reason is False.

Answer 2

Answer:

Assertion I'd true but reason is false

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