12
C = k*r D = r*t t = d/r BMI formula How can we describe relationships among variables in these formulas?

C = k*r D = r*t t = d/r BMI formula

  • Upload
    dante

  • View
    46

  • Download
    0

Embed Size (px)

DESCRIPTION

How can we describe relationships among variables in these formulas?. C = k*r D = r*t t = d/r BMI formula. If y is directly proportional to x, and y = -61 when x = 27, find y if x = 13. (Round off your answer to the nearest hundredth.). - PowerPoint PPT Presentation

Citation preview

Page 1: C = k*r D = r*t t = d/r BMI formula

C = k*r

D = r*t

t = d/r

BMI formula

How can we describe relationships among variables in these formulas?

Page 2: C = k*r D = r*t t = d/r BMI formula
Page 3: C = k*r D = r*t t = d/r BMI formula
Page 4: C = k*r D = r*t t = d/r BMI formula

If y is directly proportional to x, and y = -61 when x = 27, find y if x = 13. (Round off your answer to the nearest hundredth.)

Page 5: C = k*r D = r*t t = d/r BMI formula
Page 6: C = k*r D = r*t t = d/r BMI formula

If y is inversely proportional to x, and y = -68 when x = 20, find y if x = 22. (Round off your answer to the nearest hundredth.)

Page 7: C = k*r D = r*t t = d/r BMI formula
Page 8: C = k*r D = r*t t = d/r BMI formula
Page 9: C = k*r D = r*t t = d/r BMI formula
Page 10: C = k*r D = r*t t = d/r BMI formula

1.z is jointly proportional to x2 and y3. If z = 123 when x = 3, find z when x = 7 and y = 7. (Round off your answer to the nearest hundredth.)

2.z varies directly as the square root of x and inversely as the square of y. If z = 247 when x = 49 and y = 3, find z if x = 9 and y = 4. (Round off your answer to the nearest hundredth.)

Seat (Group) Work:

Page 11: C = k*r D = r*t t = d/r BMI formula
Page 12: C = k*r D = r*t t = d/r BMI formula