Z is an inverse function of w.

Thus, z is 10 when w is six and 12 when w is seven.

We will show how this works by looking at an example.

To get a better understanding of how z varies with w, let’s look at the example.

## z varies inversely as w and z = 10 when w 6

The length of a string is proportional to its width.

When the string is made of a specific number of length units, the length of the string varies inversely as w.

Therefore, if w = six, the length of the string will be ten.

The length of a string is proportional to its length.

The length of a string is equal to the length of the rope, and the length of the rope is proportional to the inverse of x.

Therefore, if w = six, the length of the string will be ten times the length of the string.

The quantity of a string varies inversely with w.

Therefore, z = 10 when w 6; and z = 10 when w 15 corresponds to w6/6.

This is referred to as the constant of proportionality.

## z varies inversely as w and z = 12 when w 7

Z varies inversely as w and when w=7, it equals 12.

This means that when x and y are equal, z will be equal to 4.

But when x and y are different, z will vary inversely as n and w.

So if x is 3 and y is 4, z will be equal to 12.

If two quantities are proportional, their values are directly related.

In other words, y is inversely proportional to x.

And if x = 4, y will be 16.

However, if x=4 and y=16, y will be the square root of x.

The inverse variation of z can be rearranged by using a different method, but it is still inverse variation.

For example, multiplying both sides of a proportion by x will give you xy = 2 and 1/y = 1; however, when w=7, z = 12 and y = 9.

Inverse variation is a special type of equation.

It shows that if x increases, so does y.

For example, if x increases by 1%, the speed of a car will increase while its duration will increase.

This type of relationship can be reflected in algebraic equations and is used to describe inverse relationships.