Sound intensity calculation, sphere surface area, sound level, noise reduction, protective headgear, sound exposure, noise pollution, decibel calculation, W·m-2, dB, sound level reduction, workplace safety, noise safety, Evian water quality, water hardness, tap water standards, °f, mg/L, potability criterion, sound wave, noise protection, hearing protection, occupational health, noise exposure limit, sound pressure level, logarithmic scale, cross product calculation, unit conversion, R = 10 m, 1257 m2, 1.194·10-5 W·m-2, 71 dB, 91 dB, 66 dB, 85 dB, noise threshold, water quality standards
Unlock the Power of Precise Calculations: Discover How Simple Math Saves the Day. Explore our document that breaks down complex problems into easy-to-understand solutions, from calculating sound intensity and levels to determining water potability. Learn how wearing protective gear can reduce noise exposure from 91 dB to a safer 66 dB and understand the straightforward math behind assessing water hardness, ensuring Evian water meets tap water standards at 30 °f. Dive into our resource to uncover the straightforward calculations that make a significant difference in workplace safety and water quality assessment.
[...] Noise Level and Water Quality Exercise About Noise Protection 1. Calculation of the surface area of the sphere with radius R = 1.0 m : S = 4?R2 = 4? × 1,02 = 12.57 m2 2. Calculation of the sound intensity to which the worker is subjected: I = = = 1,194·10-3 W·m-2 Calculation of the sound level to which the worker is exposed: L = 10log = 10log ? 91 dB According to document the danger threshold is set at 90 dB, the worker's auditory system is therefore in danger. 3. The wearing of protective headgear reduces the perceived sound level: L' = L - 25 = 91 - 25 = 66 dB. [...]
[...] Exercise Analysis of a Mineral Water First question: Calculation of the quantity of H ions3O+ versed to equivalence: n(H3O+) = CA·VE = 0,0200 × 15,0·10-3 = 3,00·10-4 mol For this reaction, equivalence is reached when n() = n(H3O+) : n() = 3,00·10-4 mol Calculation of the ion concentration in the sample: [] = = = 6,00·10-3 mol·L-1 Calculation of mass concentration in ions in the sample: Cm = []·M = 6,00·10-3 × 61.0 = 0.366 g·L-1 = 366 mg·L-1 According to document the water analyzed should be Evian since the value 357 is the closest to the result obtained. Second question According to document 12.2 mg/L-1 of ions ? 1 °f 366 mg/L ?30 °f by making a cross product This result is below 50 °f, Evian water therefore respects the potability criterion imposed on tap water. [...]
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