Answer:
The intensity of sound wave at the surface of the sphere 
Explanation:
B = Bulk modulus
Intensity, 
The amplitude of oscillation of the sphere is given by:


Substitute v and A into Pmax




The intensity of the sound wave at a distance is given by:


Power used by the clock=1.03 W
Explanation:
resistance= 14000 ohm
voltage=120 V
The formula for the power is given by

P=(120)²/14000
P=1.03 W
The correct answer would be 1.375 < t < 3 i hope this helps anyone
Dr. Alan Grant is the main protagonist in Jurassic Park, with the book written primarily from his perspective. He is a paleontology professor at the University of Denver and receives research funding from the Hammond Foundation. He became a world-renowned paleontologist after discovering dinosaur nest fossils in Montana. Billionaire John Hammond chooses Dr. Grant to evaluate his dinosaur amusement park because of his professional expertise and unbiased opinion on dinosaurs.
Idk if this is related to what you ask but it might help.