Bats detect obstacles in their path by receiving the reflected
Ultrasonic waves
Bats are fascinating creatures known for their ability to navigate and hunt in complete darkness. They achieve this remarkable feat using a biological sonar system called echolocation.
Echolocation involves the emission of sound waves and the interpretation of the echoes that return after these waves bounce off objects in the environment. Here's a breakdown:
The sound waves emitted by bats for echolocation are in the ultrasonic range. Ultrasonic waves are sound waves with frequencies higher than the upper audible limit of human hearing, which is typically around 20 kilohertz (kHz).
Let's consider the given options in the context of bat echolocation:
Based on the mechanism of echolocation, bats rely on receiving reflected sound waves, specifically those in the ultrasonic range, to detect obstacles and navigate.
Therefore, bats detect obstacles in their path by receiving the reflected ultrasonic waves they emit.
| Wave Type | Description | Used by Bats for Echolocation? |
|---|---|---|
| Infrared waves | Electromagnetic, associated with heat | No |
| Ultrasonic waves | Sound waves, frequency > 20 kHz | Yes |
| Radio waves | Electromagnetic, communication/radar | No |
| Microwaves | Electromagnetic, type of radio wave | No |
Echolocation is not unique to bats; other animals like dolphins and whales also use it for navigation and hunting in aquatic environments. The precision of bat echolocation is remarkable, allowing them to hunt tiny insects in complete darkness.
Different bat species use different frequencies and pulse patterns optimized for their specific environment and prey. For example, bats that hunt in open spaces might use lower frequency calls that travel further, while those hunting in cluttered environments like forests might use higher frequencies for better resolution and detection of nearby objects.
The process is essentially a biological form of active sonar, constantly providing the bat with an acoustic map of its surroundings.
Statement I: The pitch of the sound wave depends upon its frequency.
Statement II: The loudness of the sound wave depends upon its amplitude.Which one of the following statements is not correct?
Which one of the following statements is correct?
Which one of the following statements is not correct?
Which one of the following is an example of the force of gravity of the earth acting on a vibrating pendulum bob?
Which one of the following is the correct relation between frequency (f) and angular frequency (ω)
Ultrasonic waves of frequency 3 × 10 5Hz are passed through a medium where speed of sound is 10 times that in air (Speed of sound is 300 m/s). The wavelength of this wave in the medium will be of the order of
The streaming of light beams coming from the Sun through trees is said to have suggested that light travels in straight line. The particles on the path of light beams are visible to us because
When sound waves are propagated through a medium, the physical quantity/ quantities transmitted is/are
The loudness of sound is related to:
Which of the following is related to Doppler effect?
The position of a particle in one dimension changes in discrete steps. With each step it moves to the right, however, the length of the step is drawn from a uniform distribution from the interval \(\left[ {{\rm{λ }}\,{\rm{ - }}\,\frac{{\rm{1}}}{{\rm{2}}}{\rm{w,}}\,{\rm{λ }}\,{\rm{ + }}\,\frac{{\rm{1}}}{{\rm{2}}}{\rm{w}}} \right] \) , where λ and w are positive constants. If X denotes the distance from the starting point after N steps, the standard deviation \(\sqrt {\left\langle {{X^2}} \right\rangle \, - {{\left\langle X \right\rangle }^2}} \) for large values of N is
A particle of mass m in one dimension is in the ground state of a simple harmonic oscillator described by a Hamiltonian \(\frac{{{{\rm{P}}^{\rm{2}}}}}{{{\rm{2m}}}}{\rm{ + }}\frac{{\rm{1}}}{{\rm{2}}}{\rm{m}}{{\rm{\omega }}^{\rm{2}}}{{\rm{x}}^{\rm{2}}} \) in the standard notation. An impulsive force at time t = 0 suddenly imparts a momentum P0 = \(\sqrt {{\rm{hm\omega }}} \) to it. The probability that the particle remains in the original ground state is
In an elastic scattering process at an energy E, the phase shifts satisfy δ 0 ≈ 30°, δ 1≈ 10°, while the other phase shifts are zero. The polar angle at which the differential cross-section peaks is closest to