PPT-Equivalent

Ratios and Rates Objective Learn to find Equivalent Ratios and Rates Equivalent Ratios and Rates You can find equivalent ratios and rates the same way as you find equivalent fractions by multiplying or dividing both parts of the ratio or rate by the same number. . Snack. . Must contain at least two . of . the four . components. milk. fruit/vegetable. grains/bread. meat/meat . alternate. Milk. Milk. . . Milk. , . fluid 1 cup (8 fl. . 6.1.9 . 1. Equivalent ratios. 2. Find 3 additional equivalent ratios for each problem. .  . Measurement conversions. 3. 3 yd = _____in. 12 ft = _____ yd. 9 ft = _____ in. 48 in = _____ ft. 2 yd = _____ in. 1. Tautologies, Contradictions, and Contingencies. A . tautology. is a proposition that is always . true. .. Example: . p. . ∨¬. p. . A . contradiction. is a proposition that is always . false. Spark Spectrometry for Determination of Carbon Equivalent. Minneapolis, MN. April . 24-25, 2013. Presented by:. Ian Cleary, . Acuren. ABSTRACT. As . pipeline maintenance and repair activities proceed at a faster and faster pace, the quality control of those repairs must keep pace. Unit 4 Review. Ratios, Rates and Unit Rates…oh, my!. 4 minutes / dollar. 60 birds fed. $30. 12 : 21. Mrs. Carson. ; $8 . / hour. Mrs. Carson pays Kristen $48 for babysitting 6 hours, and Mr. Vazquez pays her $67.50 for babysitting 9 hours. Who pays her the better hourly rate? What is that hourly rate?. produce equivalent motion ofa bar in a horizontal plane FF When force F is applied at the end of the bar rather than at itscenter to avoid rotation of the bar a couple Fdmust also be applied to d pro The word topology comes from the Greek . topos. , ". place. ," and . logos. , ". study. ”. Topology . was known as . geometria. . situs. (Latin . geometry of place. ) or . analysis . situs. (Latin . The word topology comes from the Greek . topos. , ". place. ," and . logos. , ". study. ”. Topology . was known as . geometria. . situs. (Latin . geometry of place. ) or . analysis . situs. (Latin . 1. 2. 1. 3. 2. 6. 2. 5. 4. 11. 3. 8. 6. 17. -2R1. . -3R1. . ~. 1. 3. 2. 6. 0. -1. 0. -1. 0. -1. 0. -1. -R2. . ~. 1. 3. 2. 6. 0. -1. 0. -1. 0. 0. 0. 0. x+3y+2z=6 . 2x+5y+4z=11. 3x+8y+6z=17. Division. Fractions. Estimating & Measuring Dimensions. Division. 54 ÷ 6 = 9. DIVIDEND. DIVISOR. QUOTIENT. Division. D. oes . Divide. M. cDonald’s . 1.1 Propositional Logic. 1.2 Propositional Equivalences. 1.3 Predicates and Quantifiers. 1.4 Nested Quantifiers. 1.5 Rules of Inference. 1.6 Introduction to Proofs. 1.7 Proof Methods and Strategy. 1. Objective: . Learn to write fractions in simplest form. . Take a white paper and fold it in half.. Shade half of the paper. . How many sides are in total? How much is shaded? What is the fraction? ______________. For. example:. In this . lesson, . you . will learn how to identify equivalent fractions. . by . using a number line.. Fractions. 0. 1. Thinking fractions with different numerators and denominators are not equivalent. Which is an equivalent fraction? .  . A. . B. . C. . D. .  . Which is an equivalent fraction? .  . A. . B. . C. . D. .  . Which is an equivalent fraction? .  . A. . B. . C. . D. .  .