**Problem 2:** One day, when the speed of sound in air is 343 m/s, a fire truck traveling at \( v_s = 29 \, \text{m/s} \) has a siren that produces a frequency of \( f_s = 405 \, \text{Hz} \).**Randomized Variables**- \( v_s = 29 \, \text{m/s} \)- \( f = 405 \, \text{Hz} \)---**Part (a)** What frequency (in Hertz) does the driver of the truck hear?\[ f_d = \]A calculator interface is provided with various trigonometric and mathematical functions, alongside a keypad including numbers, operations, and controls such as backspace and clear. The interface allows selecting between degrees and radians.Options available:- Trigonometric functions: \( \sin(), \cos(), \tan(), \cotan(), \asin(), \acos(), \atan(), \acotan(), \sinh(), \cosh(), \tanh(), \cotanh() \)- Mathematical constants and operations: \( \pi, e, +, -, \times, \div, \sqrt{} \)- Number keys: \( 0 \) to \( 9 \)Buttons:- "Submit"- "Hint"- "Feedback"- "I give up!"---**Part (b)** What frequency (in Hertz) does an observer hear when the truck is moving away?\[ \](Note: Actual calculations and steps for solving the problem are not included in the transcription.)

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Answered: Problem 2: One day when the speed of…

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Hello, based on page 1 can you do ONLY question number 5 (on page 2)
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