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Maths-

General

Easy

Question

Name the type of transformation demonstrated in the picture. Give the reason

Translation in a straight path
Rotation about a point
Reflection in a horizontal line

hint Hint:

Think about mirror images

The correct answer is: Reflection in a horizontal line

A reflection is a transformation in which all the points of an object are reflected on a line called the axis of reflection to create a mirror image of the original figure.
The given figures are mirror images of each other in respect to horizontal line which is the axis of reflection

Related Questions to study

A rotation turns a figure about a fixed point, called the ______.

A rotation turns a figure about a fixed point, called the ______.

A reflection uses _______ to create a mirror image of the original figure.

A reflection uses _______ to create a mirror image of the original figure.

A translation moves every point of a figure

A translation moves every point of a figure

parallel

Consider a transformation △ 𝑋𝑌𝑍 →△ 𝐵𝐶𝐷. Understand the order and answer the following questions.
i) What is △ 𝐵𝐶𝐷 called?
ii) What is the relation between the vertices 𝑋, 𝑌, 𝑍 and 𝐵, 𝐶, 𝐷 ?

Consider a transformation △ 𝑋𝑌𝑍 →△ 𝐵𝐶𝐷. Understand the order and answer the following questions.
i) What is △ 𝐵𝐶𝐷 called?
ii) What is the relation between the vertices 𝑋, 𝑌, 𝑍 and 𝐵, 𝐶, 𝐷 ?

Solve: x + 2y = 16 , 3x - 4y + 12 = 0 by using substitution method.

Solve: x + 2y = 16 , 3x - 4y + 12 = 0 by using substitution method.

Solve: $fraction numerator 5 over denominator x plus y end fraction minus fraction numerator 2 over denominator x minus y end fraction equals negative 1$ and $fraction numerator 15 over denominator x plus y end fraction plus fraction numerator 7 over denominator x minus y end fraction equals 10$

Solve: $fraction numerator 5 over denominator x plus y end fraction minus fraction numerator 2 over denominator x minus y end fraction equals negative 1$ and $fraction numerator 15 over denominator x plus y end fraction plus fraction numerator 7 over denominator x minus y end fraction equals 10$

parallel

Solve the pair of linear equations, $x minus y equals 2 text and end text x plus y equals 2$ Also find p if p = 2x + 3

Solve the pair of linear equations, $x minus y equals 2 text and end text x plus y equals 2$ Also find p if p = 2x + 3

Solve: $2 x plus y equals 1 semicolon 3 x minus 4 y equals 18$ by using substitution method.

Solve: $2 x plus y equals 1 semicolon 3 x minus 4 y equals 18$ by using substitution method.

Solve: 3x + y = 8; 5x + y = 10 by using elimination method.

Solve: 3x + y = 8; 5x + y = 10 by using elimination method.

parallel

Solve $2 x plus 3 y equals 11$ and $2 x minus 4 y equals negative 24$ by using elimination method.

Solve $2 x plus 3 y equals 11$ and $2 x minus 4 y equals negative 24$ by using elimination method.

Solve by using elimination method: $fraction numerator 2 x minus 3 over denominator 4 end fraction minus fraction numerator 2 x minus 1 over denominator 3 end fraction equals 1$

Solve by using elimination method: $fraction numerator 2 x minus 3 over denominator 4 end fraction minus fraction numerator 2 x minus 1 over denominator 3 end fraction equals 1$

Solve by using elimination method. $fraction numerator 3 x over denominator 5 end fraction minus 2 over 3 equals fraction numerator 2 x over denominator 3 end fraction plus 1 fourth$ .

Solve by using elimination method. $fraction numerator 3 x over denominator 5 end fraction minus 2 over 3 equals fraction numerator 2 x over denominator 3 end fraction plus 1 fourth$ .

parallel

Solve the following equation by balancing on both sides: b) 6n+7= 3n+25

Solve the following equation by balancing on both sides: b) 6n+7= 3n+25

Solve the following equation by balancing on both sides: a) 5m+9 = 4m + 23

Solve the following equation by balancing on both sides: a) 5m+9 = 4m + 23

Solve: $fraction numerator 7 x plus 1 over denominator 4 end fraction equals 2 x minus 1$

Solve: $fraction numerator 7 x plus 1 over denominator 4 end fraction equals 2 x minus 1$

parallel

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