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Let A=0,4 and B=2cosθ,2sinθ, for some 0<θ<π2. Let P divide the line segment AB in the ratio 2:3 internally. The locus of P is

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Important Questions on The Straight Line

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A quadrilateral ABCD is divided by the diagonal AC into two triangles of equal areas. If A, B, C are respectively 3,4, -3,6, -5,1, then the locus of D is
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The locus of all points that are at a distance greater than 2 units from -3, 0, is

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A rod of length 6 units slides with its ends on the coordinate axes. The locus of the midpoint of the rod is
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The locus of a point P which moves such that the sum of its distances from two perpendicular lines is equal to 1 is a
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A straight line passing through a fixed point 3, 5 intersects the coordinate axes at two points A and B. If the locus of Cx, y which forms a rectangle with the points A, O (origin) and B is ax+2hxy+by=0 then a+b+h=
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If a point P(x, y) moves such that the sum of the squares of its coordinates is equal to their product, then the locus of P excluding origin is
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If xcosθ+ysinθ=p is the normal form and y=mx+c is the slope - intercept form of the line x+2y+1=0, then tan-1tanθ+m+c=
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The equation of the straight line in the normal form which is parallel to the lines x+2y+3=0 and x+2y+8=0 and dividing the distance between these two lines in the ratio 1:2 internally is