partial differential equation of plane all at constant distance k from the origin
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Let the required equation of the plane be
z=lx+my+nlx+my−z+n=0.....(1)z=lx+my+nlx+my−z+n=0.....(1)
Now the plane (1)(1) is at constant distance aa from the origin
∴a=|n|l2+m2+1−−−−−−−−−√∴a=|n|l2+m2+1
⟹a=±nl2+m2+1−−−−−−−−−√⟹a=±nl2+m2+1
Here p=|ax1+by1+cz1+d|a2+b2+c
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