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How Do You Find the Constant of Variation from a Direct Variation Equation?
Find the constant of variation for the equation y = 2x.
Summary
- To find the constant of variation, we have to see if our equation of y=2x looks like the equation for direct variation
- The equation for direct variation is y=kx
- k is the constant of variation
- The y's are in the same place in each equation
- The x's are also in the same place in each equation
- The constant of variation (k) is the number in front of the x, which is 2

Notes
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- We were given the equation y=2x
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- We need to find the constant of variation for this equation
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- We need to find the constant of variation for y=2x
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- A direct variation equation looks like y=kx
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- k is the constant of variation
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- Our equation is y=2x
- We want to know if our equation looks like the equation for direct variation, y=kx
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- Our equation y=2x looks like the equation for direct variation, y=kx
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- Our equation y=2x looks like the equation for direct variation, y=kx
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- k is the constant of variation
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- Since the y's and the x's are on the correct sides, we should be able to find the constant of variation (k) more easily
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- k is the constant of variation
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- This means that 2 is our constant of variation (k)
- Our equation is y=2x
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- This means that 2 is our constant of variation (k)
- Our equation is y=2x
- The constant of variation is the coefficient in front of x