(I) As, \[{{M}_{O}}~\left( 2,\text{ }-7 \right)\text{ }=\text{ }\left( -2,\text{ }7 \right)\] Thus, the co-ordinates of \[P\]are \[\left( 2,\text{ }-7 \right).\] (ii) Co-ordinates of the...
(I) As, \[{{M}_{x}}~\left( -4,\text{ }-5 \right)\text{ }=\text{ }\left( -4,\text{ }5 \right)\] Thus, the co-ordinates of \[P\]are \[\left( -4,\text{ }-5 \right).\] (ii) Co-ordinates of the...
\[\left( -\text{ }1,\text{ }-\text{ }3 \right)\] The co-ordinate of the given point under appearance in the line \[y\text{ }=\text{ }0\] is \[\left( -\text{ }1,\text{ }3 \right).\]
(I) \[\left( -\text{ }3,\text{ }0 \right)\] The co-ordinate of the given point under appearance in the line \[y\text{ }=\text{ }0\] is \[~\left( -\text{ }3,\text{ }0 \right).\] (ii) \[\left(...
\[\left( 3,\text{ }-\text{ }4 \right)\] The co-ordinates of the given point under appearance in the line \[x\text{ }=\text{ }0\]are \[\left( -\text{ }3,\text{ }-\text{ }4 \right).\]
(I) \[\left( -\text{ }6,\text{ }4 \right)\] The co-ordinates of the given point under appearance in the line \[x\text{ }=\text{ }0\]are \[\left( 6,\text{ }4 \right).\] (ii) \[\left( 0,\text{ }5...
\[\left( 0,\text{ }0 \right)\] The co-ordinates of the given point under appearance in beginning are \[\left( 0,\text{ }0 \right).\]
(I) \[\left( -\text{ }2,\text{ }-\text{ }4 \right)\] The co-ordinates of the given point under appearance in beginning are \[\left( 2,\text{ }4 \right).\] (ii) \[\left( -\text{ }2,\text{ }7...
\[\left( -\text{ }8,\text{ }-\text{ }2 \right)\] The co-ordinates of the given point under appearance in the y-pivot are \[\left( 8,\text{ }-\text{ }2 \right).\]
(I) \[\left( 6,\text{ }-\text{ }3 \right)\] The co-ordinates of the given point under appearance in the y-pivot are \[\left( -\text{ }6,\text{ }-\text{ }3 \right).\] (ii) \[\left( -\text{ }1,\text{...
\[\left( 0,\text{ }0 \right)\] The co-ordinates of the given point under appearance in the x-hub are \[\left( 0,\text{ }0 \right).\]
(I) \[\left( 3,\text{ }2 \right)\] The co-ordinates of the given point under appearance in the x-hub are \[\left( 3,\text{ }-2 \right).\] (ii) \[\left( -\text{ }5,\text{ }4 \right)\] The...
As, the picture of the point P is a similar point under the appearance in the line l we can say, point P is an invariant point. Subsequently, the situation of point P stays unaltered.
Answer: As per question,