A line is passing through (\alpha, \beta, \gamma) and its direction cosines are l, m, n then the equations of the line are- (a) \frac{x}{l}=\frac{y}{m}=\frac{z}{n} (b) \frac{x-\alpha}{l}=\frac{y-\beta}{m}=\frac{z-\gamma}{n} (c) \frac{x+\alpha}{l}=\frac{y+\beta}{m}=\frac{z+\gamma}{n} (d) \frac{x-\alpha}{l}=\frac{y+\beta}{m}=\frac{z-\gamma}{n}
A line is passing through (\alpha, \beta, \gamma) and its direction cosines are l, m, n then the equations of the line are- (a) \frac{x}{l}=\frac{y}{m}=\frac{z}{n} (b) \frac{x-\alpha}{l}=\frac{y-\beta}{m}=\frac{z-\gamma}{n} (c) \frac{x+\alpha}{l}=\frac{y+\beta}{m}=\frac{z+\gamma}{n} (d) \frac{x-\alpha}{l}=\frac{y+\beta}{m}=\frac{z-\gamma}{n}

Correct option is D \frac{x-\alpha}{l}=\frac{y+\beta}{m}=\frac{z-\gamma}{n}