CRE 1 - Basics | Geometry - Coordinate Geometry
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Find the distance between the points A (3, 5) & B (6, 1)
Answer: 5
Workspace:
Find the equation of the line passing through A (4, -3) and parallel to the y-axis.
- (a)
y = - 3
- (b)
x = 4
- (c)
y = 0
- (d)
x = - 3
Answer: Option B
Workspace:
Find the equation of the line passing through A (4, -3) and parallel to the x-axis.
- (a)
y = -3
- (b)
x = 4
- (c)
y = 0
- (d)
x = -3
Answer: Option A
Workspace:
Find the value of ‘k’, if (3x + y - 4) - k(5x - 4y + 10) = 0 is parallel to x axis.
- (a)
3/5
- (b)
1/4
- (c)
-1/4
- (d)
None of these
Answer: Option A
Workspace:
Find the center of the circle which has A (2, 9) & B (0, 11) as the extremities of its diameter.
- (a)
(1, 10)
- (b)
(2, 20)
- (c)
(1, -1)
- (d)
None of these
Answer: Option A
Workspace:
Compute the slope of the line passing through the points A (4, 1) & B (6, 2)
- (a)
2
- (b)
1/2
- (c)
-1/2
- (d)
None of these
Answer: Option B
Workspace:
Find the equation of the line which passes through (2, -2) and has a slope 2.
- (a)
2x + y = 2
- (b)
y - 2x = 6
- (c)
2x - y = 6
- (d)
None of these
Answer: Option C
Workspace:
Find the value of ‘k’ for which the three points A (-1, 10), B (k, 2) & C (17/5, 26/5) are collinear.
- (a)
19/3
- (b)
-19/3
- (c)
6
- (d)
None of these
Answer: Option A
Workspace:
Find the slope and the y-intercept of the line y = 3x - 15.
- (a)
-3 and -15
- (b)
3 and 15
- (c)
3 and -15
- (d)
None of these
Answer: Option A
Workspace:
Find the x-intercept & y-intercept of the line 3x - 2y - 24 = 0.
- (a)
8 and -12
- (b)
8 and 12
- (c)
-8 and -12
- (d)
None of these
Answer: Option A
Workspace:
Write the intercept form of the line whose general form is 4x + 3y – 24 = 0.
- (a)
- (b)
- (c)
- (d)
None of these
Answer: Option B
Workspace:
Find the general form equation of the line joining the points A (3, 1) & B (0, -1).
- (a)
2x – 3y + 3 = 0
- (b)
2x + 3y – 3 = 0
- (c)
2x – 3y – 3 = 0
- (d)
None of these
Answer: Option C
Workspace:
Which of the following best describes the relation between the lines 6x - 9y - 4 = 0 & -4x + 6y - 13 = 0?
- (a)
Prallel
- (b)
Intersection, not perpendicular
- (c)
Perpendicular
- (d)
None of these
Answer: Option A
Workspace:
Which of the following best describes the relation between the lines 6x + 10y - 19 = 0 & 5x - 3y + 17 = 0?
- (a)
Parallel
- (b)
Intersectiong, not perpendicular
- (c)
Perpendicular
- (d)
None of these
Answer: Option C
Workspace:
Find the equation of line passing through (2,-3) and parallel to x + 3y + 12 = 0
- (a)
3x - y + 7 = 0
- (b)
x + 3y + 7 = 0
- (c)
x + 3y - 7 = 0
- (d)
None of these
Answer: Option B
Workspace:
Find the equation of line passing through (2,-3) and perpendicular to x + 2y + 12 = 0.
- (a)
2x - y – 7 = 0
- (b)
x + 2y – 7 = 0
- (c)
2x - y + 7 = 0
- (d)
None of these
Answer: Option A
Workspace:
Find the perpendicular distance of the point (1, 1) from the line 3x + 4y - 4 = 0.
- (a)
4/5
- (b)
2/5
- (c)
3/5
- (d)
None of these
Answer: Option C
Workspace:
Find the co-ordinates of the point P which divides the line-segment joining the points A (7, 9) & B (8, 2) in the ratio 3 : 4 internally.
- (a)
(7, 6)
- (b)
(6, 6)
- (c)
(52/7, 42/7)
- (d)
None of these
Answer: Option C
Workspace:
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