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2.5 and 8.1 Model Direct, Inverse, and Joint Variation Name The unit specific learning outcome addressed in this lesson is: MT8.1 Solve problems using direct, inverse, and/or joint variation We will
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How to fill out varies directly as x:
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Determine the initial value: To fill out varies directly as x, you need to have an initial value or starting point. This could be a value of x or any other variable that represents a quantity you are measuring.
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Determine the constant of variation: The constant of variation, often denoted as k, represents the relationship between the variables. It is the factor by which the values of x and the other variable change in relation to each other. To determine the constant of variation, you can use the formula k = y/x, where y is the value of the other variable corresponding to a certain value of x.
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Use the formula: After determining the initial value and the constant of variation, you can use the formula y = kx to fill out the values of y for different values of x. Simply plug in the values of x into the formula and calculate the corresponding values of y.
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What is varies directly as x?
Varies directly as x means that one quantity increases or decreases in proportion to the change in another quantity.
Who is required to file varies directly as x?
Anyone who experiences a change in one quantity that is directly proportional to a change in another quantity is required to file varies directly as x.
How to fill out varies directly as x?
To fill out varies directly as x, you need to determine the constant of proportionality and use it to establish the relationship between the two quantities.
What is the purpose of varies directly as x?
The purpose of varies directly as x is to describe the relationship between two quantities that change in proportion to each other.
What information must be reported on varies directly as x?
On varies directly as x, you must report the two quantities, the constant of proportionality, and the relationship between the two quantities.
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