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  1. Solve each problem involving direct variation. 11) If y varies directly as x, and y = 5 2 when x = 15, find y when x = 3. 12) If y varies directly as x, and y = 6 when x = 5, find y when x = 10. 13) If y varies directly as x, and y = 14 when x = 3, find y when x = 6. 14) If y varies directly as x, and y = 3 when x = 18, find y when x = 9.

  2. They show how one variable relates varies with another. Direct variation indicates a linear relationship between two variables. Direct variation is also called direct proportionality. Two variables that increase and decrease by the same amount are directly proportional.

  3. 1. All the points lie on a line. 2. The line passes through the origin. This type of relationship is called direct variation. You can write an equation to describe the relationship between t and w. w 2t. Wrist is twice thumb. 3 ACTIVITY: Drawing a Graph. Work with a partner. Use the information from Activity 1 to draw a graph of the relationship.

  4. DIRECT AND INVERSE VARIATION. This unit is about direct and inverse relationships. Direct variation is a linear function defined by an equation of the form y = kx when x is not equal to zero. Inverse variation is a nonlinear function defined by an equation of the form xy = k when x is not equal to zero and k is a nonzero real number constant.

  5. First, check to see if you have a direct variation, or just a linear equation. On a graph, just look to see if it does through the ___________. With points or a table (which are points by the way), find the ratio of _______________. If the ratio is constant, it’s a direct variation.

  6. Direct Variation is defined by the function; y = kx. Read y varies directly as x. The k is called the constant of variation. Notice y = kx is the same as y = mx, an equation of a line with slope m that passes through the origin. An ordered pair (3, 15) can be written as a direct variation by substituting numbers into y = kx and finding the ...

  7. Direct Variation. Two variables show direct variation when they can be modeled by the equation y = ax, where a ≠ 0. Constant of Variation. The constant “a” in y = ax is called the constant of variation. Direct variation is sometimes written as y = kx, where k = constant of variation.

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