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Questions and Answers
Joint variation is a type of ______ in which one variable is directly proportional to the product of two or more other variables
Joint variation is a type of ______ in which one variable is directly proportional to the product of two or more other variables
relationship
In joint variation, the equation takes the form of y = kxz, where y is the dependent variable, k is the constant of variation, and x and z are the ______ variables
In joint variation, the equation takes the form of y = kxz, where y is the dependent variable, k is the constant of variation, and x and z are the ______ variables
independent
If x and z are both doubled, then y will be ______ by a factor of 4
If x and z are both doubled, then y will be ______ by a factor of 4
multiplied
Joint variation is a relationship between two or more ______
Joint variation is a relationship between two or more ______
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Joint variation can be expressed in the form of ______
Joint variation can be expressed in the form of ______
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In joint variation, as one variable increases, the other variable ______
In joint variation, as one variable increases, the other variable ______
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Study Notes
Joint Variation
- Joint variation is a type of variation in which one variable is directly proportional to the product of two or more other variables.
- In joint variation, the equation takes the form of y = kxz, where y is the dependent variable, k is the constant of variation, and x and z are the independent variables.
- If x and z are both doubled, then y will be multiplied by a factor of 4.
- Joint variation is a relationship between two or more variables.
- Joint variation can be expressed in the form of an equation.
- In joint variation, as one variable increases, the other variable increases proportionally.
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Description
Test your understanding of joint variation with this quiz. Explore the concept of joint variation and its equation form, y = kxz. Practice solving problems and understand how changing the independent variables x and z affects the dependent variable y.
