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The equations are basically the opposite of each other

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On the graph, the functions are the exact opposite. The x and y are flipped on each equation. The equations are the opposite equations .

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2. the inverse graps are just the opposite of one another.

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2. the inverse graps are just the opposite of one another.

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The inverse is just the opposite of the other equation.
The functions reflect or mirror one another one.

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1. in the inverse graphs they cross over each other or reflect over. 

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1. in the inverse graphs they cross over each other or reflect over. 

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when you show your work and get the answer for the equation you take the answer and reverse it and if you get the same thing you know you worked it  right

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What I saw on the functions was you just basically divided by 3. And put it over the x. The graph it looks like big brother and lil brother and the x=y is easy.

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I also notice that in the inverse equations that the number with the variable is a reciprocal of the original one

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1) When looking at the inverse graphs I noticed that they were reflecting across the y=x line.

2)When looking at the inverse equations I noticed that it was much simpler to identify that they were now inverse such as the first example; f(x)=3x-2.

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1. on the inverse graphs, if they do cross each other, it will be on the linear parent function. 2. for the equations, each one across from is the left ones inverse function.

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1. on the inverse graphs, if they do cross each other, it will be on the linear parent function. 2. for the equations, each one across from is the left ones inverse function.

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makayla scott~

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1. The inverse equations is just a reverse of another function.
2. The inverse of a graph is just the opposites the lines just cross each other.

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1. inverse functions reflect over the line of symmetry.

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1. The inverse graphs reflect.

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The graphs reflect the equations.

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1. I notice that the inverse graphs can be reflected over the Y=X line.
2. In the inverse equations I notice that the equation at the end will be the opposite of the original.

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1) the inverse graphs reflected perfectly over the Y=X line.
2) the inverse equation will just be the opposite of the other functions.

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2.I noticed on the inverse equations that they are always kinda like the opposite for example; If one is multiplication then the other is division, or if one is addition then the other is subtraction.

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I noticed that the inverse graphs reflect perfectly and the functions are symmetrical

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The inverse graphs look like a reflection.
The inverse equations are opposites

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I notice that inverse graphs are the opposite of the  equation and reflect. They are symmetrical

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The graphs inverse is like a reflection

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In the graph you can see that they reflect the x and y perfectly like a mirror. The functions are symmetrical.

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The x and y and opposite from one another and the functions mirror each other and are symmetrical.

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1. The inverse graph reflects
2.  The equation is opposite

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1. The inverse  graphs reflect each other. Y=X
2. The inverse equations are flipped and is the opposite of that equation

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inverse graphs will are exact opposites.

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1. The inverse is the opposite of the regular equation.
2. The graphs reflect each other.

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1. I noticed that the inverse graphs reflect.
2. The inverse of the opposite of the original equation.

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1. With the graph it mirrors each other along Y=X
2. The equations are mostly mental so it doesn't take a whole to flip everything one to the other side if you just flip Y-intercept and the X then you will most likely get the answer

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I've
noticed that the inverse function is a reflection of the original function

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1.I noticed that the inverse graphs reflect perfectly on the line of symmetry, Y=X.
2.

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The graphs are symmetrical at y=x they are also exactly opposite of each other

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I notice that the inverse graphs are the opposite line of each other and when it's the inverse equation is the exact opposite equation.