Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and...

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Section 5.1.1 Direct and Inverse Variation

Transcript of Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and...

Page 1: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

Section 5.1.1

Direct and Inverse

Variation

Page 2: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

Lesson Objective:

Students will:

• Formally define and apply inverse and direct variation.

Page 3: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.
Page 4: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

1:

6.65 = 1000k

p(120,000) = 0.00665($120,000)

p(120,000) = $798

p(B) = 0.00665B

Page 5: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

1:

Page 6: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.
Page 7: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

2:

Page 8: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

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Page 9: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

5-3: Suppose y varies directly with the square of x.

a: Express this relationship generally using k as the constant of variation.

2y kx=

Page 10: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

5-3:

b: Solve for the specific solution (find the value of k and use it to write the equation of variation) if y = 3 when x = 2 .

23 3 , so y

4 4k x= =

Page 11: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

5-3:

c: Use the equation from part (b) to find y when x = -3.

274

y =

Page 12: Section 5.1.1 Direct and Inverse Variation. Lesson Objective: Students will: Formally define and apply inverse and direct variation.

Assignment

Pg 230  #5-4 TO 5-12