2. Let n #0 be an integer and r an arbitrary constant. Let S be the surface defined by x" + y" + z" = r, and assume P(a,
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2. Let n #0 be an integer and r an arbitrary constant. Let S be the surface defined by x" + y" + z" = r, and assume P(a,
2. Let n #0 be an integer and r an arbitrary constant. Let S be the surface defined by x" + y" + z" = r, and assume P(a,b,c) lies on S. Show that the tangent plane to S at P has equation an-1x + bn-ly+ch-Iz=r. =.
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