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SSC (English Medium) ९ वीं कक्षा - Maharashtra State Board Question Bank Solutions for Geometry

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Geometry
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Find the distance with the help of the number line given below.

d(J, A)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

Find the distance with the help of the number line given below.

d(P, C)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

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Find the distance with the help of the number line given below.

d(J, H)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

Find the distance with the help of the number line given below.

d(K, O)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

Find the distance with the help of the number line given below.

d(O, E)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

Find the distance with the help of the number line given below.

d(P, J)

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(P, R) = 7, d(P, Q) = 10, d(Q, R) = 3

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(R, S) = 8,  d(S, T) = 6,  d(R, T) = 4

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(A, B) = 16,  d(C, A) = 9,   d(B, C) = 7

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(D, E) = 5,   d(E, F) = 8,   d(D, F) = 6

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(X, Y) = 15,   d(Y, Z) = 7,   d(X, Z) = 8

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

From the information given below, find which of the point is between the other two. If the points are not collinear, state so.

d(L, M) = 11, d(M, N) = 12, d(N, L) = 8

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

On a number line, points A, B and C are such that d(A,C) = 10, d(C,B) = 8 .  Find d(A, B) considering all possibilities.

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

Points X, Y, Z are collinear such that d(X, Y) = 17, d(Y, Z) = 8, find d(X, Z).

[1] Basic Concepts in Geometry
Chapter: [1] Basic Concepts in Geometry
Concept: undefined >> undefined

In `square` IJKL, side IJ || side KL, ∠I = 108°, ∠K = 53° then find the measure of ∠J and ∠L.

[5] Quadrilaterals
Chapter: [5] Quadrilaterals
Concept: undefined >> undefined

In `square`ABCD, side BC || side AD, side AB ≅ side DC If ∠A = 72° then find the measure of ∠B and ∠D.

[5] Quadrilaterals
Chapter: [5] Quadrilaterals
Concept: undefined >> undefined

In `square`ABCD, side BC < side AD in following figure. side BC || side AD and if side BA ≅ side CD then prove that ∠ABC ≅ ∠DCB.

[5] Quadrilaterals
Chapter: [5] Quadrilaterals
Concept: undefined >> undefined

Radius of circle is 10 cm. There are two chords of length 16 cm each. What will be the distance of these chords from the centre of the circle?

[6] Circle
Chapter: [6] Circle
Concept: undefined >> undefined

In a circle with radius 13 cm, two equal chords are at a distance of 5 cm from the centre. Find the lengths of the chords.

[6] Circle
Chapter: [6] Circle
Concept: undefined >> undefined

Seg PM and seg PN are congruent chords of a circle with centre C. Show that the ray PC is the bisector of ∠NPM.

[6] Circle
Chapter: [6] Circle
Concept: undefined >> undefined
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