The equation $y = m x$ represents a line passing through origin;
where, $(m \neq 0)$ .

False

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True

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Solution

The correct option is B True

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Similar questions

θ

y = m x + c

\frac{y}{x} = \frac{m \pm tan θ}{1 \mp m tan θ}

y = m x

(m \neq 0)

How can we say that, An equation of the type y = mx represent a line passing through the origin.

y = m x

(m \neq 0)

(y - 1) = m (x - 2)

(2, 1) .

x - 2 = 0,

y = m x

(0, 0)

x + y = 3

x + y = 5

A B = d

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