## Question

### Solution

Correct option is

11 ⇒ n = 11

#### SIMILAR QUESTIONS

Q1

Find the locus of a point whose co – ordinate are given by t2= 2+ 1, where is variable.

Q2

The points (a, b + c), (b, c + a) and (c, a + b) are

Q3

O(0, 0), P(–2, –2) and Q(1, –2) are the vertices of a triangle, R is a point on PQ such that PR : RQ Q4

If three vertices of a rectangular are (0, 0), (a, 0) and (0, b), length of each diagonal is 5 and the perimeter 14, then the area of the rectangle is

Q5

If the line joining the points A(a2, 1) and B(b2, 1) is divides in the ratio b : a at the pint P whose x-coordinate is 7, their

Q6

If two vertices of a triangle are (3, –5) and (–7, 8) and centroid lies at the pint (–1, 1), third vertex of the triangle is at the point (a, b) then

Q7

α is root of the equation x2 – 5x + 6 = 0 and β is a root of the equation x2– x – 30 = 0, then coordinates of the point P farthest from the origin are

Q8 are two points whose mid-point is at the origin. is a point on the plane whose distance from the origin is

Q9

Locus of the point P(2t2 + 2, 4t + 3), where t is a variable is

Q10

Area of the triangle with vertices A(3, 7), B(–5, 2) and C(2, 5) is denoted by Δ. If ΔA, ΔBΔC denote the areas of the triangle with vertices OBC, AOC and ABO respectively, O being the origin, then