Mathematics
Grade10
Easy
Question
What is the equation of this graph?
![](data:image/png;base64,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)
- f(x) =
+ 5 - f(x) =
+ 3 - f(x) =
- 3 - f(x) =
– 5
Hint:
Graph transformation is the process by which an existing graph, or graphed equation, is modified to produce a variation of the proceeding graph.
The correct answer is: f(x) =
+ 3
Here, we have to find the equation of the given graph.
Here, f(x) =
has shifted 3 units up and 5 units to the right.
3 units up means: output (f(x)) increased by 3 units
5 units to the right: input (x) decreased by 5 units
So, f(x) =
+ 3
As we can see, the graph passes through (4, 2).
2 =
+ 3
k = 1
Equation: f(x) =
+ 3.
Hence, the correct option is D.
There are many ways to transform a graph such as vertical translation, vertical stretch, horizontal translation and horizontal stretch.