Reflection
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Draw a square whose vertices are (2, 2), (4, 2), (4, 4) and (2, 4). Reflect the square in the y-axis and then reflect the image in the origin. What single transformation would give the same result?
about origin
None of the above
about y-axis
about x-axis
The image of a point P on reflection in the y axis is Q. The mid point of PQ is invariant on reflection in the x axis. Locate the origin.
Point Q
Point P
Midpoint of PQ
Cannot be determined.
A triangle ABC where A(−2, 3), B(4, −4) and C(6, −7) is reflected in the x- axis onto △A′B′C′ and then is reflected in the origin onto △A"B"C".Write down the co-ordinates of (i) A′, B′, C′ and (ii) A", B", C".
A‘(−2, −3), B‘(−4, −4), C‘(6, 7);
A′′(2, 3), B′′(4, 4), C′′(6, 7)A‘(−2, −3), B‘(4, 4), C‘(6, 7);
A′′(2, 3), B′′(−4, −4), C′′(−6, −7)A‘(−2, −3), B‘(4, 4), C‘(6, 7);
A′′(−2, −3), B′′(−4, 4), C′′(−6, 7)A‘(2, 3), B‘(4, 4), C‘(6, 7);
A′′(−2, −3), B′′(−4, −4), C′′(−6, −7)
A' and B' are images of A (-3, 5) and B(-5, 3) respectively when reflected in the y-axis. The points form a quadrilateral AA'B'B. AB' & BA' are equal in length.
True
False
A square is reflected about one of its sides. The figure formed by the square and its reflection is
Square
Rhombus
Rectangle
Parallelogram
The point A (a, b) is first reflected in the y-axis and then reflected in the origin to a point A'(- 3, 4). The value of a and b are a=−4 and b=−3 .
True
False
Find the image of the point P (8, -9) under the operation Mo.Mx.
(-8, 9)
(-8, -9)
(8, -9)
(8, 9)
- a+b=b+a
- a+(b+c)=(a+b)+c
- a(b+c)=ab+ac
- Associativity
- Commutativity
- Distributivity
- a+(b+c)=(a+b)+c
- Commutativity
- Associativity
- Distributivity
- a+b=b+a
- a(b+c)=ab+ac
- a+b=b+a
- a+(b+c)=(a+b)+c
- a(b+c)=ab+ac
- Associativity
- Commutativity
- Distributivity
- Associativity
- Distributivity
- Commutativity
- a+(b+c)=(a+b)+c
- a(b+c)=ab+ac
- a+b=b+a