9th-Grade-Math---USA

Properties-of-Transformations

Easy

Question

$open square brackets table attributes columnalign left end attributes row 1 0 row 0 1 end table close square brackets open square brackets table row 4 cell negative 3 end cell row 2 1 end table close square brackets$ =

$[\begin{matrix} 4 & - 3 \\ 2 & 1 \end{matrix}]$
$[\begin{array}{l} 1 & 0 \\ 0 & 1 \end{array}]$
$[\begin{matrix} 5 & - 3 \\ 2 & 2 \end{matrix}]$
$[\begin{matrix} 5 & - 3 \\ 2 & 1 \end{matrix}]$

The correct answer is: $open square brackets table row 4 cell negative 3 end cell row 2 1 end table close square brackets$

$open square brackets table attributes columnalign left end attributes row 4 8 cell negative 1 end cell end table close square brackets open square brackets table attributes columnalign left end attributes row 3 row 2 row 5 end table close square brackets equals$

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The image matrix that represents the translation of the polygon $open square brackets table row cell negative 2 end cell 2 1 row 4 1 cell negative 3 end cell end table close square brackets$ ; 4 units up is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

$open square brackets table attributes columnalign left end attributes row cell 4.6 end cell cell 8.1 end cell end table close square brackets minus open square brackets table attributes columnalign left end attributes row cell 3.8 end cell cell negative 2.1 end cell end table close square brackets equals$

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The pre-image of O^l(4, -3) if the translation is (x, y) $rightwards arrow$ (x – 8, y + 4) is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The rotation matrix for 180^o rotation is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The vertices of $increment D E F$ are D(1, 2), E(3, 3) and F(4, 0). The reflection of $increment D E F$ in the y-axis using matrix multiplication is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The image matrix that represents the translation of the polygon $open square brackets table row 3 0 2 2 row cell negative 1 end cell 3 3 cell negative 1 end cell end table close square brackets$ ; 4 units right and 2 units up is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

$open square brackets table attributes columnalign left end attributes row cell negative 3 end cell 7 end table close square brackets plus open square brackets table attributes columnalign left end attributes row 2 cell negative 5 end cell end table close square brackets equals$

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

$open square brackets table row 6 8 5 row 4 9 cell negative 1 end cell end table close square brackets minus open square brackets table row 1 cell negative 7 end cell 0 row 4 cell negative 2 end cell 3 end table close square brackets equals$

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

Translate the vertex (2, 2) using the vector $open angle brackets negative 2 comma space 6 close angle brackets$

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

$open square brackets table attributes columnalign left end attributes row 1 0 row 4 5 end table close square brackets open square brackets table row 2 cell negative 3 end cell row cell negative 1 end cell 8 end table close square brackets$ =

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

Use the translation (x, y) $rightwards arrow$ (x + 3, y – 1) to (-1, 5)

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The vertex P(-5, 1) after composition of transformations
Translation: (x, y) $rightwards arrow$ (x – 8, y)
Dilation: Centered at the origin, k = 2

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

The image of (x, y) $rightwards arrow$ (x + 4, y – 7) is P^l with P^l(-3, 4). The co-ordinates of pre-image is

9th-Grade-Math---USAProperties-of-Transformations

Properties-of-Transformations

9th-Grade-Math---USA

Suppose quadrilateral QRST is rotated 180^o about the origin, then Q lies in ______ quadrant

9th-Grade-Math---USAProperties-of-Transformations

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Related Questions to study

The image matrix that represents the translation of the polygon ; 4 units up is

The image matrix that represents the translation of the polygon ; 4 units up is

The pre-image of Ol (4, -3) if the translation is (x, y)(x – 8, y + 4) is

The pre-image of Ol (4, -3) if the translation is (x, y)(x – 8, y + 4) is

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The rotation matrix for 180o rotation is

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=

=

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Use the translation (x, y)(x + 3, y – 1) to (-1, 5)

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The vertex P(-5, 1) after composition of transformationsTranslation: (x, y)(x – 8, y)Dilation: Centered at the origin, k = 2

The image of (x, y)(x + 4, y – 7) is Pl with Pl(-3, 4). The co-ordinates of pre-image is

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Suppose quadrilateral QRST is rotated 180o about the origin, then Q lies in ______ quadrant

Suppose quadrilateral QRST is rotated 180o about the origin, then Q lies in ______ quadrant

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$open square brackets table attributes columnalign left end attributes row 1 0 row 0 1 end table close square brackets open square brackets table row 4 cell negative 3 end cell row 2 1 end table close square brackets$ =

The correct answer is: $open square brackets table row 4 cell negative 3 end cell row 2 1 end table close square brackets$

The image matrix that represents the translation of the polygon $open square brackets table row cell negative 2 end cell 2 1 row 4 1 cell negative 3 end cell end table close square brackets$ ; 4 units up is

The image matrix that represents the translation of the polygon $open square brackets table row cell negative 2 end cell 2 1 row 4 1 cell negative 3 end cell end table close square brackets$ ; 4 units up is

The pre-image of O^l(4, -3) if the translation is (x, y) $rightwards arrow$ (x – 8, y + 4) is

The pre-image of O^l(4, -3) if the translation is (x, y) $rightwards arrow$ (x – 8, y + 4) is

The rotation matrix for 180^o rotation is

The rotation matrix for 180^o rotation is

The vertices of $increment D E F$ are D(1, 2), E(3, 3) and F(4, 0). The reflection of $increment D E F$ in the y-axis using matrix multiplication is

The vertices of $increment D E F$ are D(1, 2), E(3, 3) and F(4, 0). The reflection of $increment D E F$ in the y-axis using matrix multiplication is

The image matrix that represents the translation of the polygon $open square brackets table row 3 0 2 2 row cell negative 1 end cell 3 3 cell negative 1 end cell end table close square brackets$ ; 4 units right and 2 units up is

The image matrix that represents the translation of the polygon $open square brackets table row 3 0 2 2 row cell negative 1 end cell 3 3 cell negative 1 end cell end table close square brackets$ ; 4 units right and 2 units up is

Translate the vertex (2, 2) using the vector $open angle brackets negative 2 comma space 6 close angle brackets$

Translate the vertex (2, 2) using the vector $open angle brackets negative 2 comma space 6 close angle brackets$

$open square brackets table attributes columnalign left end attributes row 1 0 row 4 5 end table close square brackets open square brackets table row 2 cell negative 3 end cell row cell negative 1 end cell 8 end table close square brackets$ =

$open square brackets table attributes columnalign left end attributes row 1 0 row 4 5 end table close square brackets open square brackets table row 2 cell negative 3 end cell row cell negative 1 end cell 8 end table close square brackets$ =

Use the translation (x, y) $rightwards arrow$ (x + 3, y – 1) to (-1, 5)

Use the translation (x, y) $rightwards arrow$ (x + 3, y – 1) to (-1, 5)

The vertex P(-5, 1) after composition of transformations
Translation: (x, y) $rightwards arrow$ (x – 8, y)
Dilation: Centered at the origin, k = 2

The vertex P(-5, 1) after composition of transformations
Translation: (x, y) $rightwards arrow$ (x – 8, y)
Dilation: Centered at the origin, k = 2

The image of (x, y) $rightwards arrow$ (x + 4, y – 7) is P^l with P^l(-3, 4). The co-ordinates of pre-image is

The image of (x, y) $rightwards arrow$ (x + 4, y – 7) is P^l with P^l(-3, 4). The co-ordinates of pre-image is

Suppose quadrilateral QRST is rotated 180^o about the origin, then Q lies in ______ quadrant

Suppose quadrilateral QRST is rotated 180^o about the origin, then Q lies in ______ quadrant