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BELLWORK 8/29/17 #’S 44 AND 49 IN YOUR TX PACKET.

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Presentation on theme: "BELLWORK 8/29/17 #’S 44 AND 49 IN YOUR TX PACKET."— Presentation transcript:

1 BELLWORK 8/29/17 #’S 44 AND 49 IN YOUR TX PACKET

2 Conversion: 12 slices = one pizza
DIMENSIONAL ANALYSIS Suppose there are 12 slices of pizza in one pizza. How many slices are in 7 pizzas? Given: 7 pizzas Want: # of slices Conversion: 12 slices = one pizza

3 Solution Check your work… 84 slices 7 pizzas 1 12 slices 1 pizza X =

4 Dimensional Analysis The systematic method of converting from one unit to another. Why is dimensional analysis important?

5 Dimensional Analysis

6 How Does Dimensional Analysis Work?
A conversion factor is used, along with what you’re given, to determine what the new unit will be.

7 Examples of Conversion Factors
60 s = 1 min 60 min = 1 h 24 h = 1 day

8 Examples of Conversions
You can write any conversion factors as fractions. For example, you can write: 60 s = 1 min as 60s or 1 min 1 min s

9 Examples of Conversions
Again, just be careful how you write the fraction. The fraction must be written so that like units cancel.

10 Steps Start with the given value. Write the multiplication symbol.
Choose the appropriate conversion factor. The problem is solved by multiplying the given data & their units by the appropriate unit factors so that the desired units remain. Remember, cancel like units.

11 Conversion: 365 days = one year
Learning Check #1 2. How old are you in days? Given: 17 years Want: # of days Conversion: 365 days = one year

12 Solution Check your work… 6052 days 17 years 1 365 days 1 year X =

13 Conversion: 2.54 cm = one inch
Learning Check #2 3. There are 2.54 cm in one inch. How many inches are in 17.3 cm? Given: 17.3 cm Want: # of inches Conversion: 2.54 cm = one inch

14 Be careful!!! The fraction bar means divide.
Solution Check your work… 6.81 inches 17.3 cm 1 1 inch 2.54 cm X = Be careful!!! The fraction bar means divide.

15 Multiple-Step Problems
Most problems are not simple one-step solutions. Sometimes, you will have to perform multiple conversions. Example: How old are you in hours? Given: 17 years Want: # of days Conversion #1: 365 days = one year Conversion #2: 24 hours = one day

16 Solution Check your work… 17 years 1 365 days 1 year 24 hours 1 day X
= 148,920 hours

17 Jabberwocky Work on this problem individually. Show all of your work.
Turn in your answer to me

18 Combination Units Dimensional Analysis can also be used for combination units. Like converting km/h into cm/s. Write the fraction in a “clean” manner: km/h becomes km h

19 Combination Units Example: Convert 0.083 km/h into m/s.
Given: km/h Want: # m/s Conversion #1: 1000 m = 1 km Conversion #2: 1 hour = 60 minutes Conversion #3: 1 minute = 60 seconds

20 Solution Check your work… 83 m 1 hour 0.083 km 1 hour 1000 m 1 km X =
60 min 1 min 60 sec = X X 0.023 m sec


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