Mulitply-divide integers.ppt
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This document discusses the rules for multiplying and dividing signed integers. It states that when multiplying or dividing two positive integers or two negative integers, the solution is positive. However, when multiplying or dividing one positive and one negative integer, the solution is always negative.
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This presentation reviews math skills for everyday problems, including operations on integers. It discusses rules for adding, subtracting, multiplying and dividing integers. When adding or subtracting integers, the sign of the answer depends on the signs of the numbers. For multiplication and division, the answer is positive if an even number of factors are negative, and negative if an odd number are negative. Examples are provided to demonstrate applying the rules.
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1. 5 + (-8) = -3
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3. -8 x 6 = -48
4. -9 ÷ (-3) = 3
5. 100 ÷ (-5) = -20
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This presentation reviews math skills for everyday problems, including operations on integers. It discusses rules for adding, subtracting, multiplying and dividing integers. When adding or subtracting integers, the sign of the answer depends on the signs of the numbers. For multiplication and division, the answer is positive if an even number of factors are negative, and negative if an odd number are negative. Examples are provided to demonstrate applying the rules.
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1) When multiplying integers with the same sign, the product is positive, but with different signs, the product is negative.
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The document provides instructions for multiplying integers, exponents, the distributive property, and adding/subtracting integers. It includes examples of:
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The document provides instructions for several math concepts:
1. Multiplying integers with the same or different signs. When signs are the same, the product is positive, and when signs differ, the product is negative.
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- For multiplication, the product is positive if the factors have the same sign and negative if the signs are different.
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For more instructional resources, CLICK me here and DON'T FORGET TO SUBSCRIBE!
https://tinyurl.com/y9muob6q
LIKE and FOLLOW me here!
https://tinyurl.com/ycjp8r7u
https://tinyurl.com/ybo27k2u
Reference:
Nivera, G. C. (2013), Grade 7 Mathematics: Pattern and Practicalities. Don Bosco Press Inc. Makati City, Philippines.
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This document contains notes from a 7th grade math class covering topics like subtracting integers, multiplying integers, and solving algebraic equations. Key points covered include: when subtracting integers, you add the opposite; when multiplying integers with the same sign the product is positive, and with different signs the product is negative; and to solve equations, you perform the same operation to both sides until the variable is isolated on one side.
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Mulitply-divide integers.ppt
- 2. When we multiply or divide two integers, the sign rules are different than when we add or subtract signed numbers. When we multiply or divide two positive integers, the solution is positive. 7 • 6 = 42 2 • 9 = 18 20 • 1 = 20 Positive * Positive 12 ÷ 3 = 4 16 ÷ 8 = 2 8 ÷ 8 = 1
- 3. When we multiply or divide two negative integers, the solution is also positive. (-7) • (-6) = 42 (-2) • (-9) = 18 (-20) • (-1) = 20 Negative * Negative (-12) ÷ (-3) = 4 (-16) ÷ (-8) = 2 (-8) ÷ (-8) = 1
- 4. When we multiply or divide one positive & one negative integer, the solution is always negative, regardless of which is larger or which is written first. (-7) • 6 = - 42 2 • (-9) = -18 20 • (-1) = -20 Positive * Negative 12 ÷ (-3) = - 4 (-16) ÷ 8 = -2 (-8) ÷ 8 = -1
- 5. Summary Adding Integers: Positive + Positive = Positive Negative + Negative = Negative Positive + Negative = Sign of Larger # Subtracting Integers: Keep - Change - Change Multiplying/Dividing Integers: Positive + Positive = Positive Negative + Negative = Positive Positive + Negative = Negative
- 6. Multiply or divide. 1. (-10)•3 2. (-4)•(-3) 3. 7•(-2) 4. 5•(-2) 5. (-18)÷(-3) 6. (-20)÷2 Simplify each expression. 7. (3)(-5x) 8. (-2)(-3y) 9. (-1)(7x) 10. (10)(-5c) You Try It!
- 7. Solutions = -30 = 12 = -14 = 6 = -10 = -10 1. (-10)•3 2. (-4)•(-3) 3. 7•(-2) 4. 5•(-2) 5. (-18)÷(-3) 6. (-20)÷2
- 8. Solutions = -15x = -7x = 6y = -50c 7. (3)(-5x) 8. (-2)(-3y) 9. (-1)(7x) 10. (10)(-5c)