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  1. 10 – 12: Tell whether the reasoning process used is deductive, inductive, or neither. _____________10. After picking marigolds for the first time, Connie began to sneeze.

  2. 2.2 Inductive and Deductive Reasoning with answers 7 Make a conjecture •Twelve geometry students were given a list of 50 words to memorize. The next day, each student had to list as many words as they could remember. The results are listed below. •Make a conjecture about based on the results.

  3. • I can use inductive reasoning to make conjectures. • I can use deductive reasoning to verify conjectures. • I can distinguish between inductive and deductive reasoning.

  4. mrmeyersmath.weebly.com › ml_geometry_1-1_patterns_and_inductive_reasoningInductive Reasoning

    Inductive reasoning is important to the study of mathematics: you look for a pattern in specific cases and then you write a conjecture that you think describes the general case.

  5. Today we will use inductive reasoning to discover the sum of the measures of interior angles in a pentagon. With a partner: Use a straight-edge to draw an irregular convex pentagon. Trade with a part-ner, and measure each of the five interior angles in the pentagon. Add these angles and share the data with your partner.

  6. 28 lis 2020 · Inductive reasoning entails making conclusions based upon examples and patterns. Visual patterns and number patterns provide good examples of inductive reasoning. Lets look at some patterns to get a feel for what inductive reasoning is.

  7. 1 Finding and Using a Patternn. 2 Using Inductive Reasoning. 3 Finding a Counterexample. 4 Real-World Connection. Math Background. Inductive reasoning assumes that an observed pattern will continue. This may or may not be true. For example, “x = x ? x” is true for x = 0 and x = 1, but then the pattern fails.

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