If the distance of two lines passing through origin from the point \[({{x}_{1}},{{y}_{1}})\] is \['d'\], then the equation of lines is

\[{{({{x}_{1}}{{y}_{1}}-xy)}^{2}}=({{x}^{2}}+{{y}^{2}})\]

\[{{(x{{y}_{1}}-y{{x}_{1}})}^{2}}={{d}^{2}}({{x}^{2}}+{{y}^{2}})\]

\[{{({{x}_{1}}{{y}_{1}}-xy)}^{2}}=({{x}^{2}}+{{y}^{2}})\]

\[{{(x{{y}_{1}}+y{{x}_{1}})}^{2}}=({{x}^{2}}-{{y}^{2}})\]

\[({{x}^{2}}-{{y}^{2}})=2({{x}_{1}}+{{y}_{1}})\]

If the distance of two lines passing through origin from the point \[(

1.	If the distance of two lines passing through origin from the point \[({{x}_{1}},{{y}_{1}})\] is \['d'\], then the equation of lines is
A.	\[{{(x{{y}_{1}}-y{{x}_{1}})}^{2}}={{d}^{2}}({{x}^{2}}+{{y}^{2}})\]
B.	\[{{({{x}_{1}}{{y}_{1}}-xy)}^{2}}=({{x}^{2}}+{{y}^{2}})\]
C.	\[{{(x{{y}_{1}}+y{{x}_{1}})}^{2}}=({{x}^{2}}-{{y}^{2}})\]
D.	\[({{x}^{2}}-{{y}^{2}})=2({{x}_{1}}+{{y}_{1}})\]
Answer» B. \[{{({{x}_{1}}{{y}_{1}}-xy)}^{2}}=({{x}^{2}}+{{y}^{2}})\]