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Wave Power Formula
Energy travels in waves. This is demonstrated by the ability of laser waves to eradicate tumours and the therapeutic potential of ultrasonic waves. Therefore, understanding the energy that a wave conveys is crucial. Along with the Wave Power Formula, students can study more about wave energy. They can start by carefully reading the Wave Power Formula solutions that have been posted on the Extramarks website and mobile application.
The Wave Power Formula is the name given to the power generated by wind waves. The Wave Power Formula is the energy carried by wind waves and is used to carry out beneficial tasks like the creation of electricity, the pumping of water into reservoirs, or the desalination of water. It is represented by the letter P. Watt is its common measurement unit (W). [M1L2T-3] provides the formula for its dimensions. Energy is generally transported over the ocean’s wave surface through the Wave Power Formula. A device that can harness wave power is a wave energy converter. Wave power is not the same as the tidal flux, which changes throughout the day, or the continual gyre of ocean currents.
Formula
P = ρg2Th2l / 32π
where,
P stands for wave power.
T is the wave’s period.
The wave’s height is h.
The wavefront length is l.
Water density, which has a value of 1.025 kg/m3, is a constant.
The gravitational acceleration, or g, has a value of 9.8 m/s2.
The value of the constant 3.14 is.
The Wave Power Formula is the use of the energy carried by the wind waves to produce beneficial work, such as electricity, water pumping into reservoirs, or water desalination. A Wave Power Formula converter is a device that can harness wave power. Wave power is distinct from the tidal flux that occurs throughout the day and the constant gyre of ocean currents. In general, wave power is the transfer of energy through the ocean’s wave surface.
The notes and solutions for the Wave Power Formula are also made available in Hindi for students of various other boards. Comprehension of the Wave Power Formula is made easier with the help of these notes, owing to Extramarks’ experts. The notes and solutions based on the Wave Power Formula have been prepared in accordance with the NCERT Syllabus emulating the structure of the NCERT books.
The notes and solutions based on the Wave Power Formula have been curated by Extramarks’ experts after great consideration and research on the past years’ papers. The framework of the Wave Power Formula notes designed by Extramarks experts is very easy to understand and comprehend. The Wave Power Formula notes are extremely internet-compatible and students can also download them for offline study and reference.
The notes and solutions based on the Wave Power Formula have been compiled by some of the top subject-matter experts working in collaboration with Extramarks to make learning easier and more engaging for students.
The Wave Power Formula notes and solutions are extremely student-friendly, dynamic, diverse and varied in nature. Experts make sure that the Wave Power Formula notes are updated according to the CBSE syllabus and pertain to the framework of the NCERT books.
The Hindi version of the Wave Power Formula notes and solutions has been compiled by some of the most skilled translators at Extramarks. The Wave Power Formula solutions can be used by students to take personal notes.
Below is an overview of the kind of examples that have been presented with reference to the Wave Power Formula provided by Extramarks.
Sample Problems
Wave energy, which is derived from the ocean or sea waves, is sometimes referred to as ocean energy or sea wave energy.
In order to perform necessary activities, wave energy technology is able to capture a significant amount of kinetic energy from the vigorous vertical movement of surface ocean currents.
The energy that is captured is put to use for a number of things, including:
- electricity generation
- water desalination, and
- either pumping water into reservoirs or powering the plants.
Sample problems for the Wave Power Formula can be found on the Extramarks website and mobile application.