if f (x1 ,y1) =0 is the transformed equation of acurve when a origin is translated to the point (h,k) then the original equation of the curve
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Concept:
Graphical Transformation is the method of moving and resizing the graph of a function.
Given:
f (x₁ ,y₁) =0 is the transformed equation of acurve when a origin is translated to the point (h,k)
Find:
Find the new equation of the curve
Solution:
f(x₁,y₁)=0
According to graph transformation,graph can be translated in x- axis, by subtracting or adding in x value of the function by a constant
Similarly, graph can be translated in y- axis, by subtracting or adding in y value of the function by a constant
To translate the point (h,k)
x₁=x₁-h , y₁=y₁-k
f(x₁-h,y₁-k)=0
Hence, the new equation after shifting the origin is, f(x₁-h,y₁-k)=0
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