lesson 9 mi/vocab solve solution inverse operations solve equations using the subtraction and...

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• solve • solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality.

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Page 1: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

• solve

• solution

• inverse operations

• Solve equations using the Subtraction and Addition Properties of Equality.

Page 3: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve an Addition Equation

Solve 7 = 15 + c. Check your solution.

Method 1 Vertical Method

7 = 15 + c Write the equation.

–8 = c

7 = 15 + c

–15 –15 Subtract 15 from each side.

Page 4: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve an Addition Equation

Method 2 Horizontal Method

7 = 15 + c Write the equation.

7 – 15 = 15 – 15 + c Subtract 15 from each side.

–8 = c

Page 5: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve an Addition Equation

Check

Answer: The solution is –8.

7 = 15 + c Write the original equation.

7 = 15 + (–8) Replace c with –8. Is this sentence true?

7 = 7

Page 6: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

A. A

B. B

C. C

D. D A B C D

0% 0%0%0%

A. –5

B. –3

C. 13

D. 17

Solve 6 = 11 + a. Check your solution.

Page 8: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve an Addition Equation

OCEANOGRAPHY At high tide, the top of a coral formation is 2 feet above the surface of the water. This represents a change of –6 feet from the height of the coral at low tide. Write and solve an equation to determine h, the height of the coral at low tide.

Words The height of the coral at low tide plus (–6) feet is 2 feet.

Variable Let h represent the height of the coral at low tide.

Equation h + (–6) = 2

Page 9: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve an Addition Equation

h + (–6) = 2 Write the equation.

h + (–6) + 6 = 2 + 6 Add 6 to each side.

h = 8

Answer: The height of the coral at low tide is 8 feet.

Page 10: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

1. A

2. B

3. C

4. D

0%0%0%0%

A B C D

A. $65

B. $45

C. $62

D. $32

If Carlos makes a withdrawal of $15 from his savings account, the amount in the account will be $47. Write and solve an equation to find the balance of the account before the withdrawal.

Page 11: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve a Subtraction Equation

Solve –5 = z – 16.

Method 1 Vertical Method

–5 = z – 16 Write the equation.

–5 = z – 16 Add 16 to each side.

+16 +1611 = z

Page 12: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

Solve a Subtraction Equation

Method 2 Horizontal Method

–5 = z – 16 Write the equation.

Answer: The solution is 11.

–5 + 16 = z – 16 + 16 Add 16 to each side.

z = 11

Page 13: Lesson 9 MI/Vocab solve solution inverse operations Solve equations using the Subtraction and Addition Properties of Equality

1. A

2. B

3. C

4. D

0%0%0%0%

A B C D

A. –6

B. –3

C. 6

D. 9

Solve –6 = x –12.