ECAT Mathematics Introduction to Analytic Geometry Online Test

ECAT Math Introduction to Analytic Geometry

ECAT Math Introduction to Analytic Geometry Chapter Online Test

Total Questions: 60
Time Allowed: 25 Minutes
Total Marks: 60
How to Attempt Test: Please choose the right Option in MCQ-type question.
Test Helpful For: ECAT Entry Test
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1. If a rod of length/slides down against a wall group, the locus of midpoint of the rod is

2. The direction cosines of any normal to the xy-plane are

3. Which point is above the line 4/3 x + y = 1?

4. The equation of line through (2, 4) and (7, 1) is

5. Equation of straight line through (-2, 10) and (6, -4) is

6. If m₁ & m₂ are slopes of two straight lines L₁ and L₂ respectively, then L₁ II L₂ if

7. The equation of XOY plane is

8. The equation of line through (-3, 50 and “Ʇ ar ” to line x + 2y + 3 = 0) is

9. The point which divides segment joining points (4, -2) and (8, 6) in the ratio 7:5 internally is

10. The distance of the point (-1, 2) from y – axis is

11. If a > b, and 0 (0,0)A(a cos θ, a sin θ), B(b cos θ, b sin θ) then

12. The ratio is which x –axis divides the line joining points (2, -3) and (-5, 6) is

13. If d₁ is distance between the points (0,0),(1,2) and d₂ is the distance between points (1, 2), (2, 1), then

14. The equation of the XOY plane is

15. A quadrilateral having two parallel line and two non-parallel line is called

16. The distance of the point 2 cos θ from origin is

17. If the slope of line through Pts (2, a)(b, 7) is 4 then

18. The distance between two points A (x₁, y₁) and (x₂, y₂) is

19. Which of the following is not homogeneous?

20. The st. lines whose direction cosines satisfy al + bm + cn = 0, fmn + gnl + hlm = 0 are perpendicular if

21. If the distance between points (a, 5) and (1, 3) is √2a + 1, then a =

22. Midpoint of the line segment joining the points (3, -1) and (-3, 1) is

23. The point of concurrency of the medians of a triangle is called its

24. If origin is the midpoint of (a, 3) and (4, b), then

25. A line makes angles α, β, γ, δ with the four diagonals of a cube, then cos² α + cos² β + cos² γ + cos² δ has the value


 

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