Problemas

13. Mac and Tosh are resting on top of the water near the end of the pool when Mac creates a surface wave. The wave travels the length of the pool and back in 25 seconds. The pool is 25 meters long. Determine the speed of the wave. PSYW 14. A fisherman uses a sonic ranger to determine the depth of a lake. The sound waves travel at 1210m/s through the water and require 0.020 seconds to travel to the lake's bottom and back to the boat.How deep is the lake?PSYW
Solución
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13. To determine the speed of the wave, we need to use the formula:<br /><br />Speed = Distance / Time<br /><br />Given information:<br />- The pool is 25 meters long.<br />- The wave travels the length of the pool and back in 25 seconds.<br /><br />Step 1: Calculate the total distance traveled by the wave.<br />Total distance = 2 × 25 meters = 50 meters<br /><br />Step 2: Calculate the speed of the wave.<br />Speed = Total distance / Time<br />Speed = 50 meters / 25 seconds<br />Speed = 2 meters/second<br /><br />Therefore, the speed of the wave is 2 meters/second.<br /><br />14. To determine the depth of the lake, we need to use the formula:<br /><br />Depth = (Speed × Time) / 2<br /><br />Given information:<br />- The sound waves travel at 1210 m/s through the water.<br />- The sound waves require 0.020 seconds to travel to the lake's bottom and back to the boat.<br /><br />Step 1: Calculate the total time for the sound waves to travel to the lake's bottom and back.<br />Total time = 0.020 seconds × 2 = 0.040 seconds<br /><br />Step 2: Calculate the depth of the lake.<br />Depth = (Speed × Time) / 2<br />Depth = (1210 m/s × 0.040 s) / 2<br />Depth = 24.2 meters<br /><br />Therefore, the depth of the lake is 24.2 meters.
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