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Vector Equation for Straight Line

3. The lines ...

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3. The lines x=ay+b,z=cy+d and x=a1y+b1,z=c1y+d1 will be perpendicular if

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Q. Two lines x = ay + b, z = cy + d and

x = a^{1} y + b^{1}, z = c^{1} y + d^{1}

will be perpendicular, if and only if

x = a y + b, z = c y + d

x = a^{^{'}} y + b^{^{'}}, z = c^{^{'}} y + d^{^{'}}

will be perpendicular if and only if

Q. The two lines

x = a y + b, z = c y + d

x = a^{'} y + b^{'}, z = c^{'} y + d

will be perpendicular, if and only if

x = a y + b, z = c y + d

x = a^{'} y + b^{'}, z = c^{'} y + d^{'}

are perpendicular then :

Q. The two lines

x = a y + b, z = c y + d

x = a^{'} y + b^{'}, z = c^{'} y + d^{'}

are perpendicular to each other if

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Vector Equation for Straight Line

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