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Find the equation of the planes parallel to the plane x-2y+2z-3=0 whose perpendicular distance from (1,2,3) is 1.
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any plane parallel to \(x-2y+2z-3 = 0\) willl be of form \(x-2y+2x+k=0\)
since you're given the \(\perp\) distance from point (1, 2, 3), there can be two planes i think you can find them
how can i find?
\(\perp \) distance from a point \((x_1, y_1, z_1)\) to a plane \(ax+by+cz+d = 0\) is \(\large \frac{ax_1 + by_1+cz_1 + d}{\sqrt{a^2+b^2+c^2}}\)
set it to 1 and find k
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ok and then i have to put the value of k in dat eqn right?
ok m wrking i tout
yes
thank u! :)
np :) think a bit more.... im not sure whether there will be only 1 plane or 2 planes
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hey m getting k=root14-3
|dw:1383638988540:dw|
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