9th-Grade-Math---USA

Relation-within-Triangles

Easy

Question

Match the following:
Regular polygons Interior angles
A)   3                                      I) 140^o
B)   9                                       II) 128.5^o
C)   7                                       III) 60^o

A-II, B-I, C-III
A-II, B-III, C-I
A-III, B-I, C-II
A-I, B-III, C-II

The correct answer is: A-III, B-I, C-II

A, B are Mid points of the side’s GH and JH. If AB = 3x + 8 and GJ = 2x + 24, then the value of AB is

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

Relation-within-Triangles

9th-Grade-Math---USA

If D, E are mid-points of AB and AC, then the value of x is

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

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

List the sides in order from smallest to largest.

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

Relation-within-Triangles

9th-Grade-Math---USA

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

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

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

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Match the following:Regular polygons Interior anglesA) 3 I) 140oB) 9 II) 128.5oC) 7 III) 60o

A-II, B-I, C-IIIA-II, B-III, C-IA-III, B-I, C-IIA-I, B-III, C-II

The correct answer is: A-III, B-I, C-II

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The co-ordinates of the centroid P of ∆ABC. A (-1,2) B (5,6) C (5, -2) is

The co-ordinates of the centroid P of ∆ABC. A (-1,2) B (5,6) C (5, -2) is

If G is the centroid of ∆ABC, AE = 15, then the length of AG is

If G is the centroid of ∆ABC, AE = 15, then the length of AG is

In ∆RST, if Q is the centroid and SQ = 8, then the value of QW is

In ∆RST, if Q is the centroid and SQ = 8, then the value of QW is

The value of x in the diagram is

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The value of x so that point P lies on the bisector of A is

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From the given figure, the value of x is

A, B are Mid points of the side’s GH and JH. If AB = 3x + 8 and GJ = 2x + 24, then the value of AB is

A, B are Mid points of the side’s GH and JH. If AB = 3x + 8 and GJ = 2x + 24, then the value of AB is

If D, E are mid-points of AB and AC, then the value of x is

If D, E are mid-points of AB and AC, then the value of x 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

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Match the following:
Regular polygons Interior angles
A) 3 I) 140^o
B) 9 II) 128.5^o
C) 7 III) 60^o

A-II, B-I, C-III
A-II, B-III, C-I
A-III, B-I, C-II
A-I, B-III, C-II

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