Question

If f(x', y) = 0
is the
transformed equation of a
curve when the axes are
translated to the point (h,k)
then the original equation
of the curve is​

Answer 1

Answer:

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Answer 2

Answer:

The answer is f(x'-h, y'-k)=0.

Step-by-step explanation:

i) Let the original equation be f(x,y)=0.

ii) When the axes are translated to the point (h,k), the new equation is f(x',y')=0.

iii) The coordinates are related as:

x+h= x' & y+k=y'

Hence,

x=x'-h & y=y'-k

iv) Hence, the original equation is f(x'-h, y'-k)=0.

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