Mathematics
Grade10
Easy
Question
Does the table of values represent inverse variation?
![](data:image/png;base64,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)
Hint:
Mathematical relationship between two variables which can be expressed by an equation in which the product of two variables is equal to a constant.
The correct answer is: No
Here, we have to find if the values in the table represent an inverse variation.
We firstly Find the products, we get
xy:
,
, 2 , 72 , 450 , 2178
The products are not constant.
So, it is not an inverse variation.
The product of values of x and y in an inverse variation is always a constant.