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EXAMPLE 2       Graph direct variation equations




 b.   Write the equation for this line / graph
GUIDED PRACTICE       for Examples 2 and 3

5. The graph of a direct variation on equation passes
   through the point (4,6). Write the direct variation
   equation and find the value of y when x =24.

   SOLUTION
   Because y varies directly with x, the equation has
   the form y = ax. Use the fact that y = 6 when x = 4
   to find a.
        y = ax              Write direct variation equation.

        6 = a (4)           Substitute.

            6   3           Solve for a.
       a=     =
            4   2
GUIDED PRACTICE         for Examples 2 and 3


  ANSWER

 A direct variation equation that relates x
 and y is y = 3 x when x = 24. y = 3 (24) = 36
              2                    2
Graph these
equations. What
can you say about
these lines?
y = 2/3 x
y= -3/2 x
• If the variables x & y vary directly, write an
  equation when x = 5 and y = 20.

• (think y = ax)

• So, would 20 = a(5)

• Equation : y = 4x
• If the variables x & y vary directly, write an
  equation when x = -3 and y = 30.



• What would be the value of y when x = 5?
EXAMPLE 4       Solve a multi-step problem

 SALTWATER AQUARIUM
The number s of tablespoons of
sea salt needed in a saltwater fish
tank varies directly with the
number w of gallons of water in
the tank. A pet shop owner
recommends adding 100
tablespoons of sea salt to a 20
gallon tank.

 •   Write a direct variation equation that relates w and s.
 •   How many tablespoons of salt should be added to a
     30 gallon saltwater fish tank?
• When x and y vary directly, there is a
  nonzero number a such that the following
  is true:
                y = ax
     a is the constant of variation
For example: y = 3x or y = -1/4x

non-example : y = 4x + 5
Graph these
equations. What
can you say about
these lines?
y = 2/3 x
y= -3/2 x
• If the variables x & y vary directly, write an
  equation when x = 5 and y = 20.

• (think y = ax)

• So, would 20 = a(5)

• Equation : y = 4x
• If the variables x & y vary directly, write an
  equation when x = -3 and y = 30.



• What would be the value of y when x = 5?
• Cont’ P. 257 (#23-27, 29-33, 40-42)
• (45 together)

             Cost
             In
             Dollars




                       Number of days
x         1        2         3        4        6

 y         5       10        15       20        30


Tell if the table represents direct variation. If
so, write the direct variation equation.

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4.6 model direct variation day 2

  • 1. EXAMPLE 2 Graph direct variation equations b. Write the equation for this line / graph
  • 2. GUIDED PRACTICE for Examples 2 and 3 5. The graph of a direct variation on equation passes through the point (4,6). Write the direct variation equation and find the value of y when x =24. SOLUTION Because y varies directly with x, the equation has the form y = ax. Use the fact that y = 6 when x = 4 to find a. y = ax Write direct variation equation. 6 = a (4) Substitute. 6 3 Solve for a. a= = 4 2
  • 3. GUIDED PRACTICE for Examples 2 and 3 ANSWER A direct variation equation that relates x and y is y = 3 x when x = 24. y = 3 (24) = 36 2 2
  • 4. Graph these equations. What can you say about these lines? y = 2/3 x y= -3/2 x
  • 5. • If the variables x & y vary directly, write an equation when x = 5 and y = 20. • (think y = ax) • So, would 20 = a(5) • Equation : y = 4x
  • 6. • If the variables x & y vary directly, write an equation when x = -3 and y = 30. • What would be the value of y when x = 5?
  • 7. EXAMPLE 4 Solve a multi-step problem SALTWATER AQUARIUM The number s of tablespoons of sea salt needed in a saltwater fish tank varies directly with the number w of gallons of water in the tank. A pet shop owner recommends adding 100 tablespoons of sea salt to a 20 gallon tank. • Write a direct variation equation that relates w and s. • How many tablespoons of salt should be added to a 30 gallon saltwater fish tank?
  • 8. • When x and y vary directly, there is a nonzero number a such that the following is true: y = ax a is the constant of variation For example: y = 3x or y = -1/4x non-example : y = 4x + 5
  • 9. Graph these equations. What can you say about these lines? y = 2/3 x y= -3/2 x
  • 10. • If the variables x & y vary directly, write an equation when x = 5 and y = 20. • (think y = ax) • So, would 20 = a(5) • Equation : y = 4x
  • 11. • If the variables x & y vary directly, write an equation when x = -3 and y = 30. • What would be the value of y when x = 5?
  • 12. • Cont’ P. 257 (#23-27, 29-33, 40-42) • (45 together) Cost In Dollars Number of days
  • 13. x 1 2 3 4 6 y 5 10 15 20 30 Tell if the table represents direct variation. If so, write the direct variation equation.