A pair of straight lines $x^{2} - 8 x + 12 = 0$ and $y^{2} - 14 y + 45 = 0$ are forming a square. Co-ordinates of the center of the circle inscribed in the square are

(3, 6)

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(4, 7)

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(4, 8)

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Solution

The correct option is B (4, 7)
Centre of the circle inscribed in the square ABCD is the centre of the square.
P (x, y) = (4, 7)

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A pair of straight lines x2−8x+12=0 and y2−14y+45=0 are forming a square. Co-ordinates of the center of the circle inscribed in the square are

The correct option is B (4, 7) Centre of the circle inscribed in the square ABCD is the centre of the square. P (x, y) = (4, 7)

A pair of straight lines $x^{2} - 8 x + 12 = 0$ and $y^{2} - 14 y + 45 = 0$ are forming a square. Co-ordinates of the center of the circle inscribed in the square are

The correct option is B (4, 7)
Centre of the circle inscribed in the square ABCD is the centre of the square.
P (x, y) = (4, 7)