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English Medium Class 10 - CBSE Question Bank Solutions for Mathematics

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The distance between the point P(1, 4) and Q(4, 0) is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

The distance of the point (α, β) from the origin is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

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If the distance between the points (x, -1) and (3, 2) is 5, then the value of x is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

The ratio of LCM and HCF of the least composite and the least prime numbers is ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

If LCM(x, 18) = 36 and HCF(x, 18) = 2, then x is ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

The equation of the perpendicular bisector of line segment joining points A(4,5) and B(-2,3) is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

Case Study -2

A hockey field is the playing surface for the game of hockey. Historically, the game was played on natural turf (grass) but nowadays it is predominantly played on an artificial turf.

It is rectangular in shape - 100 yards by 60 yards. Goals consist of two upright posts placed equidistant from the centre of the backline, joined at the top by a horizontal crossbar. The inner edges of the posts must be 3.66 metres (4 yards) apart, and the lower edge of the crossbar must be 2.14 metres (7 feet) above the ground.

Each team plays with 11 players on the field during the game including the goalie. Positions you might play include -

  • Forward: As shown by players A, B, C and D.
  • Midfielders: As shown by players E, F and G.
  • Fullbacks: As shown by players H, I and J.
  • Goalie: As shown by player K.

Using the picture of a hockey field below, answer the questions that follow:

The coordinates of the centroid of ΔEHJ are ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

Case Study -2

A hockey field is the playing surface for the game of hockey. Historically, the game was played on natural turf (grass) but nowadays it is predominantly played on an artificial turf.

It is rectangular in shape - 100 yards by 60 yards. Goals consist of two upright posts placed equidistant from the centre of the backline, joined at the top by a horizontal crossbar. The inner edges of the posts must be 3.66 metres (4 yards) apart, and the lower edge of the crossbar must be 2.14 metres (7 feet) above the ground.

Each team plays with 11 players on the field during the game including the goalie. Positions you might play include -

  • Forward: As shown by players A, B, C and D.
  • Midfielders: As shown by players E, F and G.
  • Fullbacks: As shown by players H, I and J.
  • Goalie: As shown by player K.

Using the picture of a hockey field below, answer the questions that follow:

If a player P needs to be at equal distances from A and G, such that A, P and G are in straight line, then position of P will be given by ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

Case Study -2

A hockey field is the playing surface for the game of hockey. Historically, the game was played on natural turf (grass) but nowadays it is predominantly played on an artificial turf.

It is rectangular in shape - 100 yards by 60 yards. Goals consist of two upright posts placed equidistant from the centre of the backline, joined at the top by a horizontal crossbar. The inner edges of the posts must be 3.66 metres (4 yards) apart, and the lower edge of the crossbar must be 2.14 metres (7 feet) above the ground.

Each team plays with 11 players on the field during the game including the goalie. Positions you might play include -

  • Forward: As shown by players A, B, C and D.
  • Midfielders: As shown by players E, F and G.
  • Fullbacks: As shown by players H, I and J.
  • Goalie: As shown by player K.

Using the picture of a hockey field below, answer the questions that follow:

The point on x axis equidistant from I and E is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

Case Study -2

A hockey field is the playing surface for the game of hockey. Historically, the game was played on natural turf (grass) but nowadays it is predominantly played on an artificial turf.

It is rectangular in shape - 100 yards by 60 yards. Goals consist of two upright posts placed equidistant from the centre of the backline, joined at the top by a horizontal crossbar. The inner edges of the posts must be 3.66 metres (4 yards) apart, and the lower edge of the crossbar must be 2.14 metres (7 feet) above the ground.

Each team plays with 11 players on the field during the game including the goalie. Positions you might play include -

  • Forward: As shown by players A, B, C and D.
  • Midfielders: As shown by players E, F and G.
  • Fullbacks: As shown by players H, I and J.
  • Goalie: As shown by player K.

Using the picture of a hockey field below, answer the questions that follow:

What are the coordinates of the position of a player Q such that his distance from K is twice his distance from E and K, Q and E are collinear?

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

Case Study -2

A hockey field is the playing surface for the game of hockey. Historically, the game was played on natural turf (grass) but nowadays it is predominantly played on an artificial turf.

It is rectangular in shape - 100 yards by 60 yards. Goals consist of two upright posts placed equidistant from the centre of the backline, joined at the top by a horizontal crossbar. The inner edges of the posts must be 3.66 metres (4 yards) apart, and the lower edge of the crossbar must be 2.14 metres (7 feet) above the ground.

Each team plays with 11 players on the field during the game including the goalie. Positions you might play include -

  • Forward: As shown by players A, B, C and D.
  • Midfielders: As shown by players E, F and G.
  • Fullbacks: As shown by players H, I and J.
  • Goalie: As shown by player K.

Using the picture of a hockey field below, answer the questions that follow:

The point on y axis equidistant from B and C is ______.

[6] Coordinate Geometry
Chapter: [6] Coordinate Geometry
Concept: undefined >> undefined

If p - 1, p + 3, 3p - 1 are in AP, then p is equal to ______.

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

For some integer m, every even integer is of the form ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

For some integer q, every odd integer is of the form ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

n2 – 1 is divisible by 8, if n is ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

If the HCF of 65 and 117 is expressible in the form 65m – 117, then the value of m is ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

The largest number which divides 70 and 125, leaving remainders 5 and 8, respectively, is ______.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

Explain why 3 × 5 × 7 + 7 is a composite number.

[1] Real Numbers
Chapter: [1] Real Numbers
Concept: undefined >> undefined

If the graph of a polynomial intersects the x-axis at only one point, it cannot be a quadratic polynomial.

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

If the graph of a polynomial intersects the x-axis at exactly two points, it need not be a quadratic polynomial.

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined
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