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First write down the desired quantity

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Presentation on theme: "First write down the desired quantity"— Presentation transcript:

1 First write down the desired quantity
Unit Conversions Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km First write down the desired quantity

2 Next, equate desired quantity to the given quantity
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km = 47 mi Next, equate desired quantity to the given quantity

3 Now we have to choose a conversion factor
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km = 47 mi Now we have to choose a conversion factor

4 What conversion factors are possible?
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km = 47 mi 1 km 0.621 mi 0.621 mi 1 km What conversion factors are possible?

5 Pick the one that will allow you to cancel out miles
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km = 47 mi 1 km 0.621 mi 0.621 mi 1 km Pick the one that will allow you to cancel out miles

6 Pick the one that will allow you to cancel out miles
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) # km = 47 mi 1 km 0.621 mi 0.621 mi 1 km Pick the one that will allow you to cancel out miles

7 Cross out common factors
Factor label example Q - How many kilometers are in 47 miles? (note: 1 km = miles) x 1 km 0.621 mi # km = 47 mi Cross out common factors

8 Factor label example Now finish the math.
Q - How many kilometers are in 47 miles? (note: 1 km = miles) x 1 km 0.621 = 75.7 km # km = 47 Now finish the math.

9 Factor label example The final answer is 75.7 km
Q - How many kilometers are in 47 miles? (note: 1 km = miles) x 1 km 0.621 = 75.7 km # km = 47 The final answer is 75.7 km

10 Summary The previous problem was not that hard
In other words, you probably could have done it faster using a different method However, for harder problems the factor label method is easiest

11 More examples You want to buy 100 U.S. dollars. If the exchange rate is 1 Can$ = 0.65 US$, how much will it cost? # Can$ = 100 US$ x 1 Can$ 0.65 US$ = Can$

12 There are 12 inches in a foot, 0
There are 12 inches in a foot, inches in a centimeter, and 3 feet in a yard. How many cm are in one yard? # cm = 1 yd x 3 ft 1 yd x 12 in 1 ft x 1 cm 0.394 in = cm


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