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English Medium Class 9 - CBSE Question Bank Solutions

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Write the name of the point where horizontal and vertical lines intersect.

[4] Coordinate Geometry
Chapter: [4] Coordinate Geometry
Concept: undefined >> undefined

How many least number of distinct points determine a unique line?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
Concept: undefined >> undefined

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How many lines can be drawn through both of the given points?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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How many lines can be drawn through a given point.

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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In how many points two distinct lines can intersect?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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In how many points a line, not in a plane, can intersect the plane?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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In how many points two distinct planes can intersect?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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In how many lines two distinct planes can intersect?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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How many least number of distinct points determine a unique plane?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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Given three distinct points in a plane, how many lines can be drawn by joining them?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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How many planes can be made to pass through a line and a point not on the line?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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How many planes can be made to pass through two points?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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How many planes can be made to pass through three distinct points?

[5] Introduction to Euclid’S Geometry
Chapter: [5] Introduction to Euclid’S Geometry
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Find the area of a triangle whose base and altitude are 5 cm and 4 cm respectively.

 
[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
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Find the area of a triangle whose sides are 3 cm, 4 cm and 5 cm respectively.

 
[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
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Find the area of an isosceles triangle having the base x cm and one side y cm.

 
[10] Areas - Heron’S Formula
Chapter: [10] Areas - Heron’S Formula
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Find the measure of each angle of an equilateral triangle.

[7] Triangles
Chapter: [7] Triangles
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CDE is an equilateral triangle formed on a side CD of a square ABCD. Show that ΔADE ΔBCE.

[7] Triangles
Chapter: [7] Triangles
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Prove that the sum of three altitudes of a triangle is less than the sum of its sides.

[7] Triangles
Chapter: [7] Triangles
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In the given figure, if AB = AC and ∠B = ∠C. Prove that BQ = CP.

[7] Triangles
Chapter: [7] Triangles
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