Diving sig figs

• [DOC File]Rules for recognizing sig figs

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  Multiplying and Dividing Sig Fig Rule. Answer can have no more digits (sig figs) than. the measured factor with the . fewest number of digits. 127.3 x 42 = 5,346.6. 2 digits ( answer must be 2 sig figs. 5,300 Name _____ Per ___ Rules for recognizing sig figs. 1. non-zero #s . count. 2. zeros sandwiched in between . count. 3. zeros at the end ...

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• [DOC File]State the significant figure rule for multiplying and ...

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  4 sig figs_____ 6 sig figs_____ State the significant figure rule for multiplying and dividing, and then solve the problem. State the significant figure rule for adding and subtracting, and then solve the problem. 50.23 + 23.7 + 14.678 = _____ Define a base unit and give an …

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• [DOC File]Rules for Using Significant Figures in Mathematical Operations

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  When multiplying or dividing, the answer will have the same amount of sig figs as the value with the least number of sig figs. If the answer has too many decimal places, round to the number of sig figs it should have. For example, 12 / 3.00 = 4 ( 4.0.

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• [DOCX File]I. HW # 3: Intro to equations of motion. Here are 3 basic ...

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  , round to the correct number of sig figs, and check the units. You decide to try cliff diving while on vacation in Hawaii. (Bad decision.) You step off a cliff that is 30.5 m high. How . fast. are you going when you hit the water? Remember that you know what the . acceleration due to …

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• [DOC File]1) - OAK PARK USD

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  Multiplying & Dividing Sig Figs: RULE: When multiplying or dividing, your answer may only show as many significant digits as the multiplied or divided measurement showing the least number of significant digits. 13.7 x 2.5 = 200 x 3.58 = 0.00003 x 727 = 5003 / 3.781 = 89 / …

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• [DOC File]Significant Figures Review

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  perform calculations to the maximum number of sig figs allowed by your calculator. Since the number with the least number of decimal places is the least precise, we would expect to round to this spot. For Example: 12 .56 cm The second value is only precise +125 .8 cm to the 1st decimal place, so the. 138 .36 cm final answer is rounded to one

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