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GalinKa [24]
3 years ago
14

An equation for loudness L in decibels is given by L= 10LogR where R is the sound’s relative intensity. An air-raid siren can re

ach 150 decibels and jet engine noise can reach 120 decibels. How many times greater is the relative intensity of the air-raid siren than that of the jet engine noise?
Mathematics
1 answer:
bazaltina [42]3 years ago
4 0
We are asked to find ratio of two relative intensities. Let's start by rearranging formula for R:
L=10logR \\ logR= \frac{L}{10}   \\ applying formula  \\log_{a}b=c =\ \textgreater \ b= a^{c}\\R= 10^{\frac{L}{10}}

For air-raid siren we have:
R_{1}= 10^{\frac{150}{10}} =10^{15}
For jet engine noise we have:
R_{2}= 10^{\frac{120}{10}} =10^{12}

To find out <span>many times greater is the relative intensity of the air-raid siren than that of the jet engine noise we need to divide these two numbers:
</span>tex] \frac{R_{1}}{R_{2}} = \frac{10^{15}}{10^{12}} =10^{3}=1000[/tex]
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