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Lesson Menu Main Idea NGSSS Key Concept:Multiply Integers with Different Signs Example 1:Multiply Integers with Different Signs Example 2:Multiply Integers.

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Presentation on theme: "Lesson Menu Main Idea NGSSS Key Concept:Multiply Integers with Different Signs Example 1:Multiply Integers with Different Signs Example 2:Multiply Integers."— Presentation transcript:

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2 Lesson Menu Main Idea NGSSS Key Concept:Multiply Integers with Different Signs Example 1:Multiply Integers with Different Signs Example 2:Multiply Integers with Different Signs Key Concept:Multiply Integers with the Same Sign Example 3:Multiply Integers with the Same Sign Example 4:Multiply Integers with the Same Sign Example 5:Multiply Integers with the Same Sign Example 6:Real-World Example Example 7:Add Integers with the Same Sign Five-Minute Check

3 Main Idea/Vocabulary Use the rules for multiplying integers.

4 NGSSS MA.7.A.3.1 Use and justify the rules for adding, subtracting, multiplying, dividing, and finding the absolute value of integers. Also addresses MA.7.A.3.2.

5 Key Concept

6 Example 1 Multiply Integers with Different Signs Find 5(–4). 5(–4) = –20The integers have different signs. The product is negative. Answer: –20

7 Example 1 CYP A.–14 B.–9 C.–5 D.14 Find 2(–7).

8 Example 2 Find –3(9). Multiply Integers with Different Signs –3(9) = –27The integers have different signs. The product is negative. Answer: –27

9 Example 2 CYP A.22 B.13 C.–13 D.–22 Find –2(11).

10 Key Concept 3

11 Example 3 Multiply Integers with the Same Sign Find –6(–8). –6(–8) = 48The integers have the same sign. The product is positive. Answer: 48

12 Example 3 CYP A.4 B.3 C.–4 D.–5 Find –4(–1).

13 Example 4 Find (–8) 2. Multiply Integers with the Same Sign (–8) 2 = (–8)(–8)There are two factors of –8. = 64The product is positive. Answer: 64

14 Example 4 CYP A.–2 B.–1 C.1 D.2 Find (–1) 2.

15 Example 5 Multiply Integers with the Same Sign Find –2(–5)(–6). –2(–5)(–6) = [–2(–5)](–6)]Associative Property = 10(–6)–2(–5) = 10 = –6010(–6) = –60 Answer: –60

16 Example 5 CYP A.–84 B.–26 C.54 D.84 Find –6(–7)(–2).

17 Example 6 MINES A mine elevator descends at a rate of 300 feet per minute. How far below Earth’s surface will the elevator be after 5 minutes? If the elevator descends 300 feet per minute then after 5 minutes the mine elevator will be at 5(–300) or –1,500 feet. The mine elevator will descend to 1,500 feet below the Earth’s surface. Answer: –1,500 feet or 1,500 feet below Earth’s surface

18 Example 6 CYP A.+30ºF B.+13ºF C.–13ºF D.–30ºF FOOD John’s freezer decreases the temperature of a casserole by 3ºF every minute. What is the change in temperature after 10 minutes?

19 Example 7 Add Integers with the Same Sign ALGEBRA Evaluate abc if a = –3, b = 5, and c = –8. abc = –3(5)(–8)Replace a with –3, b with 5, and c with –8. = (–15)(–8)Multiply –3 and 5. = 120Multiply –15 and –8. Answer: The solution is 120.

20 Example 7 CYP A.–12 B.–11 C.11 D.12 ALGEBRA Evaluate rst if r = –1, s = 2, and t = –6.

21 A.–26 B.–16 C.–105 D.105 Find 21(–5). Five Minute Check 1

22 A.28 B.11 C.–28 D.–11 Find –7(–4). Five Minute Check 2

23 A.–81 B.–18 C.18 D.81 Find (–9) 2. Five Minute Check 3

24 A.17,424 B.1,233 C.441 D.135 Evaluate 9(x 2 + y 2 ) if x = –4 and y = 11. Five Minute Check 4

25 A.–44 B.–15 C.15 D.44 Evaluate –xy if x = –4 and y = 11. Five Minute Check 5

26 A.–38g B.–24g C.–24 + g D.–24 + 3g What is –3(8g) simplified? Five Minute Check 6

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