Sig figs are the digits that were actually measured, and we pay close attention to them when rounding. When we estimate something using sig figs, we can estimate 1 digit past the calibration on the instrument.
Take the number: 0.004004500
0.004004500= this zero before the decimal is not significant
0.004004500= these zeroes directly after the decimal are not significant
0.004004500= this 4 is significant
0.004004500= these zeroes stuck in between two numbers are significant
0.004004500= these numbers are significant
0.004004500= these trailing zeroes are significant
The above example shows the rule to follow when determining which numbers are significant. Here is a useful website that I found that describes these rules more clearly: rules for finding significant numbers
Here are a few more examples:
123 = 3 sig figs
0.123= 3 sig figs
40.506= 5 sig figs
9,800. x 10^4= 4 sig figs
600.= 3 sig figs
4.5600= 5 sig figs
98000= 2 sig figs
The last thing we learned about dealing with significant figures was how to add/subtract and multiply/divide with them. Here is a great website that explains how to do this: adding/subtracting and multiplying/dividing sig figs