Respuesta :
Answer:
a. 0.8 mW/m² b. 1.6 mW/m² c. 6.4 mW/m²
Explanation:
Intensity,I = P/A were P = power and A = area = 4πr² were r = distance from electric guitar = 5.0 m.
a. When P = 0.25 W, I = 0.25 W/4π5² = 0.25 W/100π = 0.00079 W/m² ≅ 0.0008 W/m² = 0.8 mW/m²
b. When P = 0.50 W, I = 0.50 W/4π5² = 0.50 W/100π = 0.00156 W/m² ≅ 0.0016 W/m² = 1.6 mW/m²
c. When P = 2.0 W, I = 2.0 W/4π5² = 2.0 W/100π = 0.00636 W/m² ≅ 0.0064 W/m² = 6.4 mW/m²
Answer:
- The intensity for power at 0.25W = [tex]7.957*10^{-4}W/m^2[/tex]
- The intensity for power at 0.5W = [tex]1.5915*10^{-3}W/m^2[/tex]
- The intensity for power at 2W = [tex]6.366*10^{-3}W/m^2[/tex]
Explanation:
A) When power output P = 0.25W
Intensity of the sound wave,
[tex]I = \frac{P}{4\pir^2} \\\\ I = \frac{0.25}{4\pi*5^2}\\\\I = 7.957*10^{−4}W/m^2[/tex]
B) When P = 0.5W
Intensity of the sound wave,
[tex]I = \frac{P}{4\pir^2} \\\\ I = \frac{0.5}{4\pi*5^2}\\\\I = 1.5915*10^{-3}W/m^2[/tex]
C) When P = 2W
Intensity of the sound wave,
[tex]I = \frac{P}{4\pir^2} \\\\ I = \frac{2}{4\pi*5^2}\\\\I = 6.366*10^{-3}W/m^2[/tex]
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