SIG FIG Rules
True or False
Count the SIG FIGs
Calculations 1
Calculations 2
100

All non-zero digits are ____.

significant

100

True or False: When collecting data in a lab, each number should have the same number of significant figures.

True

100

How many significant figures does this number have? 

0.31

2

100

32.12 - 26.5 = ?

5.6 

100

58.34 - 0.327 = ?

58.01

200

Zeroes between 2 nonzero digits are _____.

significant


200

True or false: 0.978 has 3 significant figures.

true

200

How many significant figures does this number have?

2.60

3

200

10.51 x 2.23 = ?

23.4

200

5.9 + 2.41 = ?

8.3

300

Leading zeroes are _____.

not significant

300

True or false: 780.091 has 5 significant figures.

False, it has 6 significant figures figures.

300

How many significant figures does this number have?

0.076

2

300

25.6 x 3.2

8.2 x 10^1 

300

126.59 + 0.4027 = ?

127.0

400

Trailing zeroes before an implied decimal point are _____

ambiguous

400

True or False: When adding or subtracting, you use the number with the least amount of significant figures to determine how many significant figures the answer has.

False, you would use the least number of decimal places.

400

How many significant figures does this number have?

0.0001032

4

400
83.5 - 0.56 + (5.67 / 3.5) = ?

84.6


400

2.85 / 5.1 - 1.325 + 1.1 = ?

0.3

500
When are trailing zeroes significant? 

Trailing zeroes are always significant in numbers that have decimal points. If the number does not have a decimal point, the number is ambiguous. 

500

True or false: When multiplying or dividing, you use the number with the least amount of decimal places to determine how many significant figures the answer has.

False, you would use the number of significant figures.

500

How many significant figures does this number have?

0.00120003409

9

500

(67.91 - 56.34 / 3.21) + (33.6 x 2.1) = ?

1.2 x 10^2

500

123.58 - 68.9 + 0.3 - (2.5 x 0.56) = ?

53.6