The speed of a tidal wave in meters/second is given by the square root of the product of the acceleration due to gravity on Earth (9.8 meters/second2) and the depth of the ocean in meters.
If the ocean is 500 meters deep, the speed of the tidal wave will be ____ m/s

"The speed of a tidal wave in meters/second is given by the square root of the product of the acceleration due to gravity on Earth (9.8 meters/second2) and the depth of the ocean in meters":

The sentence above can be interpreted into the equation shown below (letting speed of tidal wave be "s", acceleration due to gravity be "g", and depth be "d"):

[tex]s=\sqrt{g*d}[/tex]

Given d = 500 and g = 9.8, we find speed (s):

[tex]s=\sqrt{g*d} \\s=\sqrt{(9.8)*(500)} \\s=\sqrt{4900}\\ s=70[/tex]

Hence, the speed is 70 meters per second.

The speed of a tidal wave in meters/second is given by the square root of the product of the acceleration due to gravity on Earth (9.8 meters/second2) and the depth of the ocean in meters. If the ocean is 500 meters deep, the speed of the tidal wave will be ____ m/s

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The speed of a tidal wave in meters/second is given by the square root of the product of the acceleration due to gravity on Earth (9.8 meters/second2) and the depth of the ocean in meters.
If the ocean is 500 meters deep, the speed of the tidal wave will be ____ m/s