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Need confirmation on the weight of this sphere.

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So here's a clip from The legend of Zelda: Twilight princess

How heavy is the goron being thrown, assuming His weight is average rock density, and the radius of his curled up form is approximately 8ft.

I tried multiple time to use the sphere volume formula to figure it out, but my latest attempt yielded only 380 lbs. That can't be right.

3c16e6293ad67cf-a-nw-p.gif

Also, it might be fun to calculate the forces being applied to links body during the throw, once we know how much he's throwing.

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Sorry, I meant to say that the diameter was 8 feet, not radius, so 177,400lbs. He threw the Goron about 4 times it's length, so 32ft/0.98 seconds. 80,400kg × 10.5 m/s= 844,200 newtons of force on links body?

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Also I noticed that strange used a mixture of metric and imperial units, which I think would mess up the formula. I am fairly certain that the formula is based on the metric system, as most scientific formulas are. It is rather troublesome being raised with the imperial system. I still haven't the slightest idea the length of a kilometer, or the weight of a kilogram, or even the difference of 1 degree Celsius.

Edited by Jason Summer

1 hour ago, Jason Summer said:

Also I noticed that strange used a mixture of metric and imperial units, which I think would mess up the formula.

I would normally start off by converting your 8 feet into metres and calculate it from there. But as I was getting Wolfram to do all the calculation, I didn't bother. It doesn't matter what units you use, as long as you convert them all to the same thing at some point. The equation is the same for feet or metres.

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