Let point P(x,y)- the location of the ship.
If the signal from N was received by the ship four seconds before the signal it received from M, it means, that the distance between P and M more, than between P and N by:
0.33*4=1.32.
The distance between P and M:
"\\sqrt{(x-1.5)^2+y^2}"
The distance between P and N:
"\\sqrt{(x+1.5)^2+y^2}"
Then:
"\\sqrt{(x-1.5)^2+y^2}-\\sqrt{(x+1.5)^2+y^2}=1.32".
This curve show the possible location of the ship.
Comments
Dear nakappak, the equation of the curve containing the possible location of the ship was provided in a solution of the question. Please use the panel for submitting a new question 'how far in km are the two stations from the problem?' and do not forget to describe this problem.
From the problem, how far in km are the two stations? What is the equation of the curve containing the possible location of the ship?
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