9th-Grade-Math---USA

Properties-of-Transformations

Easy

Question

$open square brackets table row 5 cell negative 3 end cell row 6 cell negative 6 end cell end table close square brackets plus open square brackets table row 1 2 row 3 cell negative 4 end cell end table close square brackets equals$

$[\begin{matrix} 6 & - 1 \\ 9 & - 10 \end{matrix}]$
$[\begin{matrix} 6 & - 5 \\ 9 & + 10 \end{matrix}]$
$[\begin{matrix} 6 & 1 \\ 9 & - 10 \end{matrix}]$
$[\begin{matrix} 6 & 1 \\ 9 & + 10 \end{matrix}]$

The correct answers are: $open square brackets table row 6 cell negative 1 end cell row 9 cell negative 10 end cell end table close square brackets$ , $open square brackets table row 6 1 row 9 cell negative 10 end cell end table close square brackets$

Translate Q(0, -8) using (x, y) $rightwards arrow$ (x – 3, y + 2)

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

Properties-of-Transformations

9th-Grade-Math---USA

Use the translation (x, y) $rightwards arrow$ (x - 8, y + 4). The image of (2, 6) is

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

Relation-within-Triangles

9th-Grade-Math---USA

If WZ is the perpendicular bisector of XY, then the value of XZ is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

The co-ordinates of the centroid D of $increment R S T$ having vertices as R(-6, 2), S(-2, 6), T(2, 4) is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

In the diagram, N is the incentre of $increment G H J$ .

The statement that cannot be deducted from the figure is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

In the diagram, if M is the centroid of $increment A C T$ , CM = 36, then the value of MR is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

In the diagram, if $stack L M with bar on top$ is the perpendicular bisector of $stack P N with bar on top$ , then the value of MN is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

The other name of concurrency of altitudes is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

The other name of concurrency of medians is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

The length of $stack A B with bar on top$ is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

If P is the centroid of $increment A B C$ , SC = 2100 feet, then the value of PS is

9th-Grade-Math---USARelation-within-Triangles

Relation-within-Triangles

9th-Grade-Math---USA

In the diagram, if M is centroid of $increment A C T$ , TS = 57, then the value of SM is

9th-Grade-Math---USARelation-within-Triangles

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Related Questions to study

Translate Q(0, -8) using (x, y)(x – 3, y + 2)

Translate Q(0, -8) using (x, y)(x – 3, y + 2)

Use the translation (x, y)(x - 8, y + 4). The image of (2, 6) is

Use the translation (x, y)(x - 8, y + 4). The image of (2, 6) is

If WZ is the perpendicular bisector of XY, then the value of XZ is

If WZ is the perpendicular bisector of XY, then the value of XZ is

The co-ordinates of the centroid D of having vertices as R(-6, 2), S(-2, 6), T(2, 4) is

The co-ordinates of the centroid D of having vertices as R(-6, 2), S(-2, 6), T(2, 4) is

List the sides in order from smallest to largest.

List the sides in order from smallest to largest.

Centroid divides the median in the ratio (from the vertex)

Centroid divides the median in the ratio (from the vertex)

The length of is

The length of is

In the diagram, N is the incentre of .The statement that cannot be deducted from the figure is

In the diagram, N is the incentre of .The statement that cannot be deducted from the figure is

In the diagram, if M is the centroid of , CM = 36, then the value of MR is

In the diagram, if M is the centroid of , CM = 36, then the value of MR is

In the diagram, if is the perpendicular bisector of , then the value of MN is

In the diagram, if is the perpendicular bisector of , then the value of MN is

The other name of concurrency of altitudes is

The other name of concurrency of altitudes is

The other name of concurrency of medians is

The other name of concurrency of medians is

The length of is

The length of is

If P is the centroid of , SC = 2100 feet, then the value of PS is

If P is the centroid of , SC = 2100 feet, then the value of PS is

In the diagram, if M is centroid of , TS = 57, then the value of SM is

In the diagram, if M is centroid of , TS = 57, then the value of SM is

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The correct answers are: $open square brackets table row 6 cell negative 1 end cell row 9 cell negative 10 end cell end table close square brackets$ , $open square brackets table row 6 1 row 9 cell negative 10 end cell end table close square brackets$

Translate Q(0, -8) using (x, y) $rightwards arrow$ (x – 3, y + 2)

Translate Q(0, -8) using (x, y) $rightwards arrow$ (x – 3, y + 2)

Use the translation (x, y) $rightwards arrow$ (x - 8, y + 4). The image of (2, 6) is

Use the translation (x, y) $rightwards arrow$ (x - 8, y + 4). The image of (2, 6) is

The co-ordinates of the centroid D of $increment R S T$ having vertices as R(-6, 2), S(-2, 6), T(2, 4) is

The co-ordinates of the centroid D of $increment R S T$ having vertices as R(-6, 2), S(-2, 6), T(2, 4) is

The length of $stack A B with bar on top$ is

The length of $stack A B with bar on top$ is

In the diagram, N is the incentre of $increment G H J$ .

The statement that cannot be deducted from the figure is

In the diagram, N is the incentre of $increment G H J$ .

The statement that cannot be deducted from the figure is

In the diagram, if M is the centroid of $increment A C T$ , CM = 36, then the value of MR is

In the diagram, if M is the centroid of $increment A C T$ , CM = 36, then the value of MR is

In the diagram, if $stack L M with bar on top$ is the perpendicular bisector of $stack P N with bar on top$ , then the value of MN is

In the diagram, if $stack L M with bar on top$ is the perpendicular bisector of $stack P N with bar on top$ , then the value of MN is

The length of $stack A B with bar on top$ is

The length of $stack A B with bar on top$ is

If P is the centroid of $increment A B C$ , SC = 2100 feet, then the value of PS is

If P is the centroid of $increment A B C$ , SC = 2100 feet, then the value of PS is

In the diagram, if M is centroid of $increment A C T$ , TS = 57, then the value of SM is

In the diagram, if M is centroid of $increment A C T$ , TS = 57, then the value of SM is