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JEE Questions for Maths Rectangular Cartesian Coordinates Quiz 1 - MCQExams.com
JEE
Maths
Rectangular Cartesian Coordinates
Quiz 1
Area (in sq units) enclosed by y = 1, 2
x
+ y = 2 and
x
+ y = 2
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0%
1/2
0%
1/4
0%
1
0%
2
0%
4
If algebraic sum of distances of a variable line from points (2, 0), (0,and (-2, -is zero, then the line passes through the fixed point
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(- 1, - 1)
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(1, 1)
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(2, 2)
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(0, 0)
If C is the reflection of A(2,in X - axis and B is the reflection of C is Y - axis, then |AB| is equal to
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0%
20
0%
2√5
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4√5
0%
4
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- 4
0%
- 2
0%
4
0%
2
Point Q is symmetric to P(4, -with respect to the bisector of the first quadrant. The length of PQ is
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0%
3√2
0%
5√2
0%
7√2
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9√2
One possible condition for the three points (a, b), (b, a) and (a
2
, - b
2
) to be collinear, is
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a - b = 2
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a + b = 2
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a = 1 + b
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a = 1 - b
If points (5,, (10,k) and (-5,are collinear , then k =
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0%
3
0%
5
0%
7
0%
9
The mid point of the line joining the points (-10,and (-6,divides the line joining the points (4, -and (-2,in the ratio
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1 : 2 internally
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1 : 2 externally
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2 : 1 internally
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2 : 1 externally
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2 : 3 externally
The image of the center of the circles
x
2
+ y
2
= a
2
with respect to the mirror image
x
+ y = 1 is
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(1/√2, √2)
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(√2, √2)
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(√2, 2√2)
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None of these
If P(1, 2), Q (4, 6), R(5,and S (a, b) are the vertices of a parallelogram PQRS, then
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a = 2, b = 4
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a = 6, b = 4
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a = 2, b = 3
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a = 3, b = 5
The point P is equidistant from A (1, 3), B (-3,and C (5, - 1), then PA is equal to
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0%
5
0%
5√5
0%
25
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5√10
The mid - points of the sides of a triangle are D (6, 1), E (3,and F(-1, - 2), then the vertex opposite to D is
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(-4, 2)
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(-4, 5)
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(2, 5)
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(10, 8)
(0, -and (0,are two opposite vertices of a square. The other two vertices are
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(0, 1), (0, - 3)
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(3, - 1), (0, 0)
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(2, 1), (-2, 1)
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(2, 2), (1 , 1)
Points (1/2, - (13/4)) divides the line joining the points (3, -and (-7,in the ratio of
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1 : 3 internally
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3 : 1 internally
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1 : 3 externally
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3 : 1 externally
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None of these
The ratio in which the line
x
+ y = 4 divides the line joining the points (1, -and (5,is
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1 : 2
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2 : 1
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1 : 3
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3 : 1
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3 : 2
The circumcentre of the triangle with vertices (8, 6), (8, -and (2, -is at the point
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(2, - 1)
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(1, - 2)
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(5, 2)
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(2, 5)
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(4, 5)
ABC is a triangle with vertices A(-1,, B(6, -and C (-2, 4), D, E and F are the points which divide each AB, BC and CA, respectively in the ratio 3 : 1 internally. Then, the centroid of the ∆DEF is
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(4, 8)
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(3, 6)
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(1, 2)
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( - 3, 6)
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None of the above
The vertices of a triangle are A (0, 0), B (0,and C (2, 0), then find the distance between its orthocentre and circumcentre
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0
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√2
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1/√2
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None of these
Orthocentre of the triangle formed by the lines
x
- y = 0,
x
+ y = 0,
x
= 3, is
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0%
(0, 0)
0%
(3, 0)
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(0, 3)
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Cannot be determined
Three distinct points A, B and C' given in the two-dimensional coordinate plane such that the ratio of the distance of any one of them from the point (1,to the distance from the point (-1,is equal to 1/ 3. Then, the circumcentre of the .ABC is at the point
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0%
(5/4, 0)
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(5/2, 0)
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(5/3, 0)
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(0, 0)
The vertices of a triangle are (6, 0), (0,and (6, 6). The distance between its circumcentre and centroid is
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0%
2
0%
√2
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1
0%
2√2
The coordinates of the incentre of the triangle having sides 3
x
- 4y = 0, 5
x
+ 12y = 0 and y - 15 = 0 are
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0%
(-1, 8)
0%
(1, - 8)
0%
(2, 6)
0%
None of these
The orthocentre of the triangle with vertices O (0, 0), A (0, 3/2), B (-5,is
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(5/2, 3/4)
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(-5/2, 3/4)
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(-5, 3/2)
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(0, 0)
The centroid if the ∆ABC, where A = (2,, B = (8,and C = (5,is
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(5, 6)
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(6, 5)
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(6, 6)
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(15, 18)
The circumcentre of the triangle with vertices (0, 30), (4,and (30,is
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(10, 10)
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(10, 12)
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(12, 12)
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(15, 15)
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(17, 17)
The coordinates of the orthocentre of the triangle formed by (0,, (8,and (4,is
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(4, 0)
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(6, 3)
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(6, 0)
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None of these
The vertices P, Q and R of a triangle are (2,, (5,and (3, 4), respectively. Then, the circumcentre is
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(13/4, 9/4)
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(- (13/4), 9/4)
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(-(13/4), -(9/4))
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(13/4, 9/4)
In ∆ABC ,G is the centroid, D is the mid-point of BC. If A = ( 2,3 ) and G = ( 7,5 ), then the point D is
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(9/2, 4)
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(19/2, 6)
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(11/2, 11/2)
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(8, 13/2)
Let ABC be a triangle, two of whose vertices are (15,and (0, 10). If the orthocentre is (6, 9), then the third vertex is
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(15, 10)
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(10, -15)
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(0, 0)
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None of these
If orthocentre and circumeentre of a triangle are respectively (1,) and (3. 2), then the coordinates of its centroid are
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0%
(7/3, 5/3)
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(5/3, 7/3)
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(7, 5)
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None of these
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