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Answser: 431.277173 miles/sec

Answer: As far as I know, it doesn't make much sense to calculate the square root of a speed. If you do calculate the square root of a speed, the answer will definitely not be in miles/second, but in root-miles per root-second... whatever that means. To get the energy equivalent of a mass, the SQUARE (not the square root) of the speed of light is used. If the speed of light is expressed in meters/second, the square of this will be in square meters per square second.

Q: What is the square root of the speed of light?

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The speed of light [3.0 x 108ms-1]

This question is unclear.You could be asking for the square root of ( c5 )or alternatively for ( the square root of c )5Also are you intending for c to be as in the speed of light - if not, why not use x?

-- look up the electrostatic permittivity of free space -- look up the magnetic permeability of free space -- multiply them -- take the square root of the product -- take the reciprocal of the square root The number you have is the speed of light in a vacuum.

There are infinitely many of them. They include square root of (4.41) square root of (4.42) square root of (4.43) square root of (4.44) square root of (4.45) square root of (5.3) square root of (5.762) square root of (6) square root of (6.1) square root of (6.2)

A principal square root is any square root that's answer is positive, and a perfect square root is a square root that's answer is an integer.

Related questions

The speed of light is 299,792,458 meters per second .The magnitude of the square root of that quantity is roughly 17,314.5 ,and its unit is [ square root of (meter / second) ] .The square root of a speed has no physical significance or meaning.

The speed of light [3.0 x 108ms-1]

This question is unclear.You could be asking for the square root of ( c5 )or alternatively for ( the square root of c )5Also are you intending for c to be as in the speed of light - if not, why not use x?

... the electrostatic permittivity and the magnetic permeability of the medium. As a matter of fact, the speed of light in the medium is the reciprocal of the square root of their product.

-- look up the electrostatic permittivity of free space -- look up the magnetic permeability of free space -- multiply them -- take the square root of the product -- take the reciprocal of the square root The number you have is the speed of light in a vacuum.

That is called the dielectric constant, also the square root of the relative permittivity.

Time recorded on the moving clock = (non-moving time) multiplied by the square root of (1 - v2/c2). v = the speed of the moving clock c = the speed of light

At speeds approaching the speed of light, several things will happen.* Time will pass more slowly for you. * Distances - in the direction you are moving - will get contracted. * Your mass will increase. The factor by which all these things change is the same in all cases: it's the square root of (1 - (v/c) squared), so in this case, the square root of (1 - 0.9 squared).

The speed of the standing waves in a string will increase by about 1.414 (the square root of 2 to be more precise) if the tension on the string is doubled. The speed of propagation of the wave in the string is equal to the square root of the tension of the string divided by the linear mass of the string. That's the tension of the string divided by the linear mass of the string, and then the square root of that. If tension doubles, then the tension of the string divided by the linear mass of the string will double. The speed of the waves in the newly tensioned string will be the square root of twice what the tension divided by the linear mass was before. This will mean that the square root of two will be the amount the speed of the wave through the string increases compared to what it was. The square root of two is about 1.414 or so.

Time slows down by a factor of 1 / square root of 1- (v2 / c2), where v is the velocity (or speed) of the object, and c is the speed of light.

The speed of sound depends on the medium through which the sound waves travel - it is not a constant. So the first requirement would be to measure the speed of sound. Then simply take the square root of the numerical value and make sure the measurement units are "square-rooted" as well.

The speed of the standing waves in a string will increase by about 1.414 (the square root of 2 to be more precise) if the tension on the string is doubled. The speed of propagation of the wave in the string is equal to the square root of the tension of the string divided by the linear mass of the string. That's the tension of the string divided by the linear mass of the string, and then the square root of that. If tension doubles, then the tension of the string divided by the linear mass of the string will double. The speed of the waves in the newly tensioned string will be the square root of twice what the tension divided by the linear mass was before. This will mean that the square root of two will be the amount the speed of the wave through the string increases compared to what it was. The square root of two is about 1.414 or so.