The structures involved in rotational and gravitational equilibrium. Introduction: The equilibrium is maintained by two structures, which are present in the inner ear. These structures are vestibules and the semicircular canals. The ears have three semicircular canals, which are filled with fluid. The movement of the fluid (endolymph) in the semicircular canal sends signal to the brain for the change in the position. The vestibule has saccule and utricle. It gathers the information, which is related to change in plane.

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Definition Video Definition A state wherein a body is not experiencing any resultant angular acceleration. If the net torque acting on the body is zero, then the body is said to be in rotational equilibrium. If the body is stationary and net torque is zero, then the body is in static rotational equilibrium. If the body is moving with constant velocity and net torque is zero, then, the body is said to be in dynamic rotational equilibrium. Video

Chapter 18.6, Problem 2LO

Summary Introduction

To determine:

The structures involved in rotational and gravitational equilibrium.

Introduction:

The equilibrium is maintained by two structures, which are present in the inner ear. These structures are vestibules and the semicircular canals. The ears have three semicircular canals, which are filled with fluid. The movement of the fluid (endolymph) in the semicircular canal sends signal to the brain for the change in the position. The vestibule has saccule and utricle. It gathers the information, which is related to change in plane.

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Answer 2

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Definition Video Definition A state wherein a body is not experiencing any resultant angular acceleration. If the net torque acting on the body is zero, then the body is said to be in rotational equilibrium. If the body is stationary and net torque is zero, then the body is in static rotational equilibrium. If the body is moving with constant velocity and net torque is zero, then, the body is said to be in dynamic rotational equilibrium. Video

Chapter 18.6, Problem 2LO

Summary Introduction

To determine:

The structures involved in rotational and gravitational equilibrium.

Introduction:

The equilibrium is maintained by two structures, which are present in the inner ear. These structures are vestibules and the semicircular canals. The ears have three semicircular canals, which are filled with fluid. The movement of the fluid (endolymph) in the semicircular canal sends signal to the brain for the change in the position. The vestibule has saccule and utricle. It gathers the information, which is related to change in plane.

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Answer 3

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Definition Video Definition A state wherein a body is not experiencing any resultant angular acceleration. If the net torque acting on the body is zero, then the body is said to be in rotational equilibrium. If the body is stationary and net torque is zero, then the body is in static rotational equilibrium. If the body is moving with constant velocity and net torque is zero, then, the body is said to be in dynamic rotational equilibrium. Video

Chapter 18.6, Problem 2LO

Summary Introduction

To determine:

The structures involved in rotational and gravitational equilibrium.

Introduction:

The equilibrium is maintained by two structures, which are present in the inner ear. These structures are vestibules and the semicircular canals. The ears have three semicircular canals, which are filled with fluid. The movement of the fluid (endolymph) in the semicircular canal sends signal to the brain for the change in the position. The vestibule has saccule and utricle. It gathers the information, which is related to change in plane.

Expert Solution & Answer

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Check out a sample textbook solution

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Answer 4

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Definition Video Definition A state wherein a body is not experiencing any resultant angular acceleration. If the net torque acting on the body is zero, then the body is said to be in rotational equilibrium. If the body is stationary and net torque is zero, then the body is in static rotational equilibrium. If the body is moving with constant velocity and net torque is zero, then, the body is said to be in dynamic rotational equilibrium. Video

Chapter 18.6, Problem 2LO

Summary Introduction