Please answer question 16 parts A and B Keeping track of units during conversions can getconfusing. Therefore, a good strategy is to usedimensional analysis. In dimensional analysis,Part Aconversion factors are used to cancel out unwantedunits and leave the desired units.Consider the following example: How many footballfields could fit on a 1 mile stretch of land? Here areThe conversion factor relating miles to meters is 1 mile = 1610 m.the relevant conversion factors:The speed of light is 3.00 x 10 m/s. How fast is this in miles per hour (miles/h)?1 football field100 yards• View Available Hint(s)1 mile = 5280 ft1 yard = 3 ftBV ΑΣφ?Then5280 £1 yardmiles/h1 pmile x1 football field100 yards1 pite= 17.6 football fieldsPart BThe conversion factor relating feet to meters is 1 ft = 0.305 m. Keep in mind that when using conversion factors, youwant to make sure that like units cancel leaving you with the units you need.You have been told that a certain house is 164 m? in area. How much is this in square feet?View Available Hint(s)ft?

We will use conversion factor to convert each term in question.

Keeping track of units during conversions can get confusing. Therefore, a good strategy is to use dimensional analysis. In dimensional analysis, Part A conversion factors are used to cancel out unwanted units and leave the desired units. Consider the following example: How many football fields could fit on a 1 mile stretch of land? Here are The conversion factor relating miles to meters is 1 mile = 1610 m. the relevant conversion factors: The speed of light is 3.00 x 108 m/s. How fast is this in miles per hour (miles/h)? 1 football field = 100 yards • View Available Hint(s) 1 mile = 5280 ft 1 yard = 3 ft 1 ΑΣφ ? Then 1 pmile x 5280 K 1 yard 1 football field miles/h 1 pmite 3 100 yards = 17.6 football fields Part B The conversion factor relating feet to meters is 1 ft = 0.305 m. Keep in mind that when using conversion factors, you want to make sure that like units cancel leaving you with the units you need. You have been told that a certain house is 164 m2 in area. How much is this in square feet? • View Available Hint(s) 1 ΑΣφ ft?

Keeping track of units during conversions can get confusing. Therefore, a good strategy is to use dimensional analysis. In dimensional analysis, Part A conversion factors are used to cancel out unwanted units and leave the desired units. Consider the following example: How many football fields could fit on a 1 mile stretch of land? Here are The conversion factor relating miles to meters is 1 mile = 1610 m. the relevant conversion factors: The speed of light is 3.00 x 108 m/s. How fast is this in miles per hour (miles/h)? 1 football field = 100 yards • View Available Hint(s) 1 mile = 5280 ft 1 yard = 3 ft 1 ΑΣφ ? Then 1 pmile x 5280 K 1 yard 1 football field miles/h 1 pmite 3 100 yards = 17.6 football fields Part B The conversion factor relating feet to meters is 1 ft = 0.305 m. Keep in mind that when using conversion factors, you want to make sure that like units cancel leaving you with the units you need. You have been told that a certain house is 164 m2 in area. How much is this in square feet? • View Available Hint(s) 1 ΑΣφ ft?

Introductory Chemistry: A Foundation

9th Edition

ISBN:9781337399425

Author:Steven S. Zumdahl, Donald J. DeCoste

Publisher:Steven S. Zumdahl, Donald J. DeCoste

Chapter2: Measurements And Calculations

Section: Chapter Questions

Problem 3QAP: When a large or small number is written in standard scientific notation, the number is expressed as...

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