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If one value of a variable increases as another value of a different variable decreases in a mathematical equation, they are said to be inversely proportional or vary inversely. For example, the strength of the force of gravity decreases as the square of the interacting distance increases, so the strength of gravity is inversely proportional to the square of the distance, or strength âˆ 1/distance2.

Q: How do you apply inverse variation to problems?

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No, this is an inverse variation.

Two variables X and Y are in inverse variation if X*Y = c for some non-zero constant c.

for variables x and y and constanat k -

Two variables, X and Y are said to be in inverse variation if XY = k or Y = k/X for some constant k.

Y=k/x where k is the constant of proportionality is an example of indirect or inverse variation. They are the same thing.

Related questions

The inverse variation is the indirect relationship between two variables. The form of the inverse variation is xy = k where k is any real constant.

If a variable X is in inverse variation with a variable Y, then it is in direct variation with the variable (1/Y).

The equation is xy = 22.5

Inverse variation does not pass through the origin, however direct variation always passes through the origin.

Direct variation is the ratio of two variable is constant. Inverse variation is when the product of two variable is constant. For example, direct variation is y = kx and indirect variation would be y = k/x .

No, this is an inverse variation.

Inverse Problems was created in 1985.

x=yr

Two variables X and Y are in inverse variation if X*Y = c for some non-zero constant c.

for variables x and y and constanat k -

Two variables, X and Y are said to be in inverse variation if XY = k or Y = k/X for some constant k.

Y=k/x where k is the constant of proportionality is an example of indirect or inverse variation. They are the same thing.