- describe the probability of an event using ratios, including fractional notation.
- compare experimental and theoretical results for a variety of simple exponents.
- make and justify predictions based on theoretical and experimental probabilities.
For Evening Practice, students CAN...
- complete Math Boxes 7.1 and 7.2.
In Pre-Algebra today, students worked in Lesson 7.7 - Scale Drawings. While in class, we analyzed different applications of scale drawings. Through reading different scenarios, students set-up appropriate proportions to solve various problems.
Today's Learning Intentions were that the students would be able to...
- make comparison between and find dimensions of scale drawing and actual objects.
- use new vocabulary terms correctly when discussing scale models. (scale drawing, scale, reduction and enlargement)
For Evening Practice, students CAN...
- solve the five problems listed below on a separate sheet of paper.
- solve numbers 1 - 11 on page 374.
- complete the Lesson 7.7 Practice B handout.
- What is the scale model of a drawing in which a 9 ft wall is 6 cm long?
- Using a one-fourth in. = 1 ft scale, how long would a drawing of a 22 ft car be?
- The height of a person on a scale drawing is 4.5 in. The scale is 1:16. What is the actual height of the person?
- The length of a map is 1 in. = 21 mi. Find each length on the map.
- 147 mi = ____ in
- 5.25 mi = _____ in.
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