Home
Class 10
BIOLOGY
The height of the Eohippus was:...

The height of the Eohippus was:

A

135 cm

B

120 cm

C

65 cm

D

30 cm

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • EVOLUTION AND ADAPTION

    JNAN PUBLICATION|Exercise EXAMPLE|74 Videos
  • ENVIRONMENT, ITS RESOURCES AND THEIR CONSERVATION

    JNAN PUBLICATION|Exercise EXAMPLE|55 Videos
  • HEREDITY AND COMMON GENETIC DISEASES

    JNAN PUBLICATION|Exercise EXAMPLE|60 Videos

Similar Questions

Explore conceptually related problems

The radius of a cylinder and a hemisphere is equal and their volumes are equal. The height of the hemisphere is greater than the height of the cylinder by.

Sand is pouring from a pipe at the rate of 12 cm^(3) /s. The falling sand forms a cone on the ground in such a way that the height of the cone is always one-sixth of the radius of the base. How fast is the height of the sand cone increasing when the height is 4 cm?

Sand is pouring from a pipe at the rate of 12c m^3//sdot The falling sand forms a cone on the ground in such a way that the height of the cone is always 1/6th of the radius of the base. How fast does the height of the sand cone increase when the height in 4 cm?

The radius of base and height of a right cone are equal . Keeping radius constant , if the slant height of the cone is increased by sqrt(2) times , then the relation between height and radius will be

The height of a sphere is equal to its _____________.

The heights of boys and girls of IX class of a school are given below. Compare the heights of the boys and girls.

The height of a right circular cone is 40 cm and semi-vertical angle is 30^@ , the slant height of the cone is =?

A right circular cone is made by melting a piece of metal right cylinder of radius 8 cm and height 2 cm . If the height of the cone is 3 times the height of the cylinder , then what will be the curved surface area of the cone ?

The base radius of a right circular cylinder and a cone are equal and the ratio of their volume is 3:2. Prove that the height of the cone is twice the height of the cylinder.