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Metric System 6.3.3.1 Solve problems in various contexts involving conversion of weights, capacities, geometric measurements, and times within measurement.

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Presentation on theme: "Metric System 6.3.3.1 Solve problems in various contexts involving conversion of weights, capacities, geometric measurements, and times within measurement."— Presentation transcript:

1 Metric System Solve problems in various contexts involving conversion of weights, capacities, geometric measurements, and times within measurement systems using appropriate lengths.

2 I can… Change from one metric unit to another Self Assessment
5- I can do it without help & teach others. 4- I can do this with no help, but I don’t know if I can explain it. 3- I can do this with a little help. 2- I can do this with a lot of help! 1- I don’t have a clue.

3 Metric Conversions Using the Ladder Method
To convert to a smaller unit, move decimal point to right. Base Unit Meter Liter gram To convert to a larger unit, move decimal point to left.

4 Large Units Ex: 10 meters (m) = ______ km 10.0 m = 0.01 km ÷ 10 ÷ 10
Base Unit Meter Liter Gram Deka 10 Units Kilo 1000 Units Hecto 100 Units ÷ 10 ÷ 10 10.0 m = km To convert to a larger unit, move decimal point to left.

5 Smaller Units To convert to a smaller unit, move decimal point to right. Base Unit Meter Liter Gram Deka 10 Units Kilo 1000 Units Hecto 100 Deci 0.1 (1/10) Centi 0.01 (1/100) units Milli 0.001 (1/1000) x 10 x 10 Ex: 10 meters (m) = ______ cm 10.0 m = 1000 cm

6 Convert 47 Dekameters to Decimeters.
Largest Basic Unit Smallest Kilo- Hecto Deka * Deci Centi Milli- Convert 57 Decimeters to Dekameters

7 Move decimal 2 places to the left
Comparing Measures > 170 cm ______ 1.6 m Change 170 cm to meters so that the units are the same for both measures. Move decimal 2 places to the left 170 cm = (170 ÷ 100) m 1.7m

8 Multi-Step Problems Step 1 Mass quarters = 2.3 kg - 0.9 kg 1.4 kg
A jar filled with state quarters has a mass of 2.3 kilograms. The jar’s mass is 0.9 kilograms when empty. Each quarter has a mass of about 5.6 grams. About how many quarters are in the jar? Step 1 Mass quarters = Mass full jar – Mass empty jar Mass quarters = 2.3 kg kg 1.4 kg

9 Multi-Step Problems Step 2 1.4 kg = (1.4 X 1000) g 1400 g
A jar filled with state quarters has a mass of 2.3 kilograms. The jar’s mass is 0.9 kilograms when empty. Each quarter has a mass of about 5.6 grams. About how many quarters are in the jar? Step 2 Change mass of quarter to grams to match up with problem. 1.4 kg = (1.4 X 1000) g 1400 g

10 Multi-Step Problems Step 3 1400 g = 5.6 g 250 state quarters
A jar filled with state quarters has a mass of 2.3 kilograms. The jar’s mass is 0.9 kilograms when empty. Each quarter has a mass of about 5.6 grams. About how many quarters are in the jar? Step 3 Divide to find number of quarters in jar. 1400 g = 5.6 g 250 state quarters

11 Practice Problems Try these conversions, using the ladder method. 1000 mg = _______ g 1 L = _______ mL 160 cm = _______ mm 1.4 km = _______ m 10.9 cg = _______________ kg 0.250 m = ______________ km 1 1000 1600 1400

12 I can… Change from one metric unit to another Self Assessment
5- I can do it without help & teach others. 4- I can do this with no help, but I don’t know if I can explain it. 3- I can do this with a little help. 2- I can do this with a lot of help! 1- I don’t have a clue.

13 Units must be the same in order to compare!
Daily Check 4.8 in your math notebook Change 2.8 Liters to milliliters. Complete each statement with <, >, or =. 2005 L ____ kL 0.15 m ____ 1.5 cm A jar filled with quarters has a mass of 4.5 kilograms. The jar’s mass is 0.86 kilograms when empty. Given that a quarter has a mass of about 5.6 grams, about how many quarters are in the jar? Units must be the same in order to compare!


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