3-d

Related Questions

• The equation of the plane passing through the points (0, 1, 2) and (–1, 0, 3) and perpendicular to the plane $2x+3y+z=5$ is

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• If the points $A(9,\,\,8,\,-10)$,$B(3,\,\,2,\,\,-4)$and $C(5,\,\,4,\,-6)$be collinear, then the point C divides the line $AB$ in the ratio

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• If $\left( \frac{1}{2},\frac{1}{3},n \right)$ are the direction cosines of a line, then the value of n is

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• The line joining the points $(-2,\,\,1,\,-8)$ and $(a,\,b,\,c)$ is parallel to the line whose direction ratios are 6, 2, 3. The values of $a,b,c$ are

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• If the plane $x-3y+5z=d$ passes through the point (1,2,4), then the lengths of intercepts cut by it on the axes of x, y, z are respectively

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