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A company manufactures ball bearings for construction equipment. A machine makes the spherical bearings of radius 3 inches, and the process is accurate to 1/100th of an inch. Use differentials to produce an inequality approximating the likely volume of steel in a case containing 100 bearings.
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@Michele_Laino
Hint: total volume \(V\) is: \[\huge V = 100 \cdot \frac{{4\pi }}{3}{r^3}\] so, if we compute the first derivative, and we take the finite increments, we get: \[\huge \Delta V = 100 \cdot 4\pi {r^2} \cdot \Delta r\] where \(\Delta r= 1/100\)
and \(r=3\)
That makes sense.
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