Ratio worksheet with answers pdf

    • [DOC File]Proportions Worksheet

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      Proportions Worksheet Name SOLVE EACH PROPORTION BY USING CROSS PRODUCTS. 1) 2) 3) 4) 5) 6) 7) 8) 9) 10) 11) 12)

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    • [DOC File]Ratio/Proportion Word Problems - Plain Local Schools

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      Ratio/Proportion Word Problems Name_____ Set up a proportion to solve each problem, show all work, and label all answers. The ratio of boys to girls is 3 to 2. If there are 12 boys, how many girls are there? It takes one Super Giant Pizza to feed 3 people. If you invite 36 people, how many pizzas will you need?

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    • [DOC File]Worksheet for Basic Stoichiometry

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      Worksheet for Basic Stoichiometry. Part 1: Mole ←→ Mass Conversions. Convert the following number of moles of chemical into its corresponding mass in grams. 1. 0.436 moles of ammonium chloride. 2. 2.360 moles of lead (II) oxide. 3. 0.031 moles of aluminum iodide. 4. 1.077 moles of magnesium phosphate. 5. 0.50 moles of calcium nitrate

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    • [DOC File]Gear Ratio Worksheet: Name

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      In Gear-trains with multiple gears the ratio will change from set to set, but ends as a ratio from the first to the last. Example: A has 10 teeth; B has 50 teeth; C has 40 teeth; the ratio for A:B is 50:10, or 5:1; the ratio for B:C is 40:50 or 4:5. Multiply 5:1 x 4:5 and you have 4:1. Simpler to ignore all idler gears. C:A - 40:10 - 4:1

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    • [DOC File]TRIGONOMETRY

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      Answers. Radian Measure Degree Measure Sin 1 0 Cos 0 (1 Radian Measure Degree Measure Sin 1 0 1 Cos 0 (1 0 ... Algebra 3 Review Worksheet (1) Complete the following table please. Rad. Deg. 135( 330( (150( (750( 240( sin cos tan cot sec csc ...

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    • Gear Ratio Worksheet: Name

      Gear Ratio Worksheet: Name:_____ Gear ratios are written . Driven. gear to . Driving. gear. Always remember to reduce to the lowest common denominator. In all of the following examples Gear A is the driving gear and Gear B is the driven gear.

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    • [DOC File]Gear Ratio Worksheet: Name

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      Ratio is a relationship between the size of two gears in terms of proportionality. Two gears of equal proportion would be the same size, and have the same number of teeth and have a relationship of 1 to 1, or a ratio of 1:1. If one gear was twice the size, with twice as many teeth, it would have a relationship of 2 to 1, or a ratio of 2:1.

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    • [DOC File]RATIOS AND PROPORTIONS

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      A ratio is a comparison of two quantities that have the same units. You can express a ratio in any one of the following ways: 18 18:5 18 to 5. 5 Example #1: If one store has 360 items and another store has 100 of the same items, express the ratio of the items. 360 or. 360:100 . or. 360 to 100

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