the number of uniform spherical shot that can be made from a given mass of lead veries inversely as the cube of the radius of the shot required. When, the radius is 1mm the number of shot i s2744. How many shot of radius 1.4mm may be made from the given mass?
@camerondoherty, @Abhisar @amistre64
they give you all the information to form an inverse relationship with ... what part is tripping you up?
I have done it but, not sure whether I am correct
show your work then and i can see if its good or not
... assuming the sites not breaking down yet :/
Let “n” be the number of shots Let “r” be the radius of the shot \[n=\frac{ k }{ r^3 }\] \[2744 = \frac{ k }{ 1^3 }\] \[k=2744\] \[n=\frac{ 2744 }{ r^3 }\] \[n=\frac{ 2744 }{ 1.4^3 }\] \[Therefore, n =1000\]
your approach is fine
ok...cheers for the help
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