Warm Up #1 Graph the following: Regular vs. Catalyzed Reaction

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Warm Up #1 Graph the following: Regular vs. Catalyzed Reaction What effect does the catalyst appear to have on the reaction? The peak of each line graph represents “activation energy.” Using this term, apply this to your earlier answer comparing a catalyst to a normal reaction. Time (sec) 2 4 6 8 10 12 14 Energy Regular (J) 59 76 132 167 149 47 23 9 Energy Catalyst (J) 63 78 97 82 34 15

Precision, Accuracy and Significant Figures Chapter 3.1 Precision, Accuracy and Significant Figures

Precision vs. Accuracy Precision – how close together objects are to one another Accuracy – how close object is to goal Can you be precise without being accurate? Can you be accurate without being precise?

Determining Percent Error Let’s say you didn’t reach your goal…let’s see how much of a failure you are… Experimental Value – the number YOU got in your experiment |Absolute Value| - any number inside = POSITIVE % Error: [|(experimental value – accepted value)| ÷ accepted value ] x 100 Practice: you measured boiling water to be 99.1oC, when the accepted value is 100oC…% Error?

Significant Figures (“Sig Figs”) Significant Figures – digits that are important Digits = amt. of #’s there are within a # Ex. 100.00 = 5 digits Why know this? ROUNDING your final answer

Significant Figures “Sig Figs” Rule 1: all non-zero digits are significant Ex. 45.68 (4 sig figs) Rule 2: all zeros BETWEEN non-zero digits are significant Ex. 450.008 (6 sig figs) Rule 3: LEADING zeros are NOT significant Ex. 0.00052 (2 sig figs)

Sig Figs Continued Rule 4: TRAILING zeros ARE significant (if a decimal is present) Ex. 0.000520 (3 sig figs) Rule 4.5: Trailing zeros are NOT significant (if decimal is absent) Ex. 1805000 (4 sig figs, not 7)

Sig Fig Steps Cross out ANY leading zeroes Ask: Is there a decimal? If so, count ALL other digits as sig. If not, cross out ALL trailing zeroes Digits left = significant

Multiplying/Dividing Sig Figs Rule: round to least # of SIG FIGS Ex. 56.80 x 0.049 56.80 = 4 sig figs 0.049 = 2 sig figs ANSWER: 2 sig figs 56.80 x 0.049 = 2.8 (NOT 2.783)

Adding/Subtracting Sig Figs Rule: round to least amount of DECIMAL PLACES Ex. 100.0 + 1.111 100.0 = 1 decimal place 1.111 = 3 decimal places ANSWER: 1 decimal place 100.0 + 1.111 = 101.1 (NOT 101.111)

COMBINING +/- and x/÷ Ex. (67.93 + 98.456) x 27.0 FOLLOW THE ORDER OF OPERATIONS Parentheses first, multiply second Step 1: 67.93 + 98.456 = 166.39 (2 #’s after decimal) Step 2: 166.39 x 27.0 = 4,490 (3 total sig figs)

Review: When adding…SMALLEST DECIMAL SPACE When multiplying…LEAST SIG FIGS If both…Parentheses  Multiply/Divide  Add

Quick Quiz #1 How many significant figures are in the following: 780.0 0.0000890 91.11 Solve the following using correct sig figs: 89.0 + 876 = ? 9.0 x 7.25 = ? (91.0 + 12) x 2.00 = ?