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Finding point equidistant from given points - Khan Academy First, we find a point that is equidistant from both and which lies on the x axis We then find another point that is equidistant and lies on y axis We use distance formula to figure out both these points We then try to find the solution set of all such points that are equidistant
Find the point on the x-axis which is equidistant from (2 . . . - Cuemath Let's assume a point P on the x-axis which is of the form P (x, 0) We have to find a point on the x-axis which is equidistant from A (2, - 5) and B (- 2, 9) To find the distance between P and A, substitute the values of P (x, 0) and A (2, - 5) in the distance formula PA = √ (x - 2)² + (0 - (- 5))² = √ (x - 2)² + (5)² --------- (1)
Find the point on x-axis which is equidistant from points A (-1, 0) and To find the point on the x-axis that is equidistant from the points A (-1, 0) and B (5, 0), we can follow these steps: Let the point P on the x-axis be represented as P (x, 0), where x is the x-coordinate we need to find 1 Distance PA from P to A (-1, 0): 2 Distance PB from P to B (5, 0): (−5,2) and (9, − 2)
Find a point on x axis which is equidistant from -class-10 . . . - Vedantu We’ll get the value of x which is only unknown in this condition Complete step by step answer: The given points are A (2, -5) and B (-2, 9) We need to find a point P which lies on the X-axis Let P be (x, 0) As the distance between AP = AB, so we can use the distance formula ⇒ (x 2) 2 + (0 (5)) 2 = (x (2)) 2 + (0 9) 2 Squaring both sides
Q: How do you find a point equidistant from two points? You can use the midpoint formula to find a point that is equidistant from two given points The midpoint formula gives the coordinates of the point exactly halfway between two given points