Physics, 12.07.2019 19:10 mubasharshafiq1583
the parseval relation as stated in (5.100) of taylor applies to a function whose fourier series happens to contain only cosines. write down the relation and prove it for a function x=re(z), subject to a force f-reg), where z(t)-σ-- cneina t and g (t) = σα--o fneinat. as we've learned, this function allows for both sines and cosines eq. (5.100) is provided as reference here
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Physics, 21.06.2019 23:20, lailabirdiemae
Initially, a particle is moving at 5.33 m/s at an angle of 37.9° above the horizontal. two seconds later, its velocity is 6.11 m/s at an angle of 54.2° below the horizontal. what was the particle's average acceleration during these 2.00 seconds in the x-direction (enter first) and the y-direction?
Answers: 1
Physics, 22.06.2019 19:30, u8p4
Water is siphoned from a large tank and discharges into the atmosphere through a 50-mm diameter tube. the end of the tube is b = 2.6 m below the tank bottom which is a = 6.7 m deep, and viscous effects are negligible. determine the maximum height h over which the water can be siphoned without cavitation occurring. atmospheric pressure is 101.4 kpa, and the water vapor pressure is 1.79 kpa (absolute). report your answer in meters to two decimal places.
Answers: 1
the parseval relation as stated in (5.100) of taylor applies to a function whose fourier seri...
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