Q1. Which statement best describes Cartesian robot?
Correct Answer: A | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q2. Which option correctly identifies the function or significance of singularity in robotics?
Correct Answer: B | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously.
Q3. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct?
Correct Answer: C | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q4. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer?
Correct Answer: D | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q5. In a technical review of a robot, which statement about resolution should be accepted?
Correct Answer: A | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability.
Q6. Which statement best describes reach?
Correct Answer: B | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q7. Which option correctly identifies the function or significance of articulated robot in robotics?
Correct Answer: C | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q8. A robotics student is asked to distinguish cylindrical robot from unrelated system features. Which answer is correct?
Correct Answer: D | Marks: 1
Explanation:
The combination of base rotation and linear extension produces a cylindrical-type workspace.
Q9. Which statement would be the soundest basis for explaining joint limit to a new robotics engineer?
Correct Answer: A | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q10. In a technical review of a robot, which statement about reach should be accepted?
Correct Answer: B | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q11. Which statement best describes SCARA?
Correct Answer: C | Marks: 1
Explanation:
SCARA geometry is suited to fast assembly and pick-and-place, with selective compliance in the horizontal plane.
Q12. Which option correctly identifies the function or significance of Cartesian robot in robotics?
Correct Answer: D | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q13. A robotics student is asked to distinguish joint limit from unrelated system features. Which answer is correct?
Correct Answer: A | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q14. Which statement would be the soundest basis for explaining parallel robot to a new robotics engineer?
Correct Answer: B | Marks: 1
Explanation:
Parallel mechanisms connect the base and moving platform through multiple chains, often giving high stiffness and speed.
Q15. In a technical review of a robot, which statement about spherical robot should be accepted?
Correct Answer: C | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q16. Which statement best describes Cartesian robot? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q17. Which option correctly identifies the function or significance of singularity in robotics? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously.
Q18. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q19. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q20. In a technical review of a robot, which statement about resolution should be accepted? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability.
Q21. Which statement best describes reach? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q22. Which option correctly identifies the function or significance of articulated robot in robotics? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q23. A robotics student is asked to distinguish cylindrical robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The combination of base rotation and linear extension produces a cylindrical-type workspace.
Q24. Which statement would be the soundest basis for explaining joint limit to a new robotics engineer? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q25. In a technical review of a robot, which statement about reach should be accepted? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q26. Which statement best describes SCARA? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
SCARA geometry is suited to fast assembly and pick-and-place, with selective compliance in the horizontal plane.
Q27. Which option correctly identifies the function or significance of Cartesian robot in robotics? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q28. A robotics student is asked to distinguish joint limit from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q29. Which statement would be the soundest basis for explaining parallel robot to a new robotics engineer? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Parallel mechanisms connect the base and moving platform through multiple chains, often giving high stiffness and speed.
Q30. In a technical review of a robot, which statement about spherical robot should be accepted? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q31. Which statement best describes Cartesian robot? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q32. Which option correctly identifies the function or significance of singularity in robotics? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously.
Q33. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q34. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q35. In a technical review of a robot, which statement about resolution should be accepted? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability.
Q36. Which statement best describes reach? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q37. Which option correctly identifies the function or significance of articulated robot in robotics? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q38. A robotics student is asked to distinguish cylindrical robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The combination of base rotation and linear extension produces a cylindrical-type workspace.
Q39. Which statement would be the soundest basis for explaining joint limit to a new robotics engineer? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q40. In a technical review of a robot, which statement about reach should be accepted? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability.
Q41. Which statement best describes SCARA? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
SCARA geometry is suited to fast assembly and pick-and-place, with selective compliance in the horizontal plane.
Q42. Which option correctly identifies the function or significance of Cartesian robot in robotics? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q43. A robotics student is asked to distinguish joint limit from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace.
Q44. Which statement would be the soundest basis for explaining parallel robot to a new robotics engineer? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Parallel mechanisms connect the base and moving platform through multiple chains, often giving high stiffness and speed.
Q45. In a technical review of a robot, which statement about spherical robot should be accepted? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q46. Which statement best describes Cartesian robot? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope.
Q47. Which option correctly identifies the function or significance of singularity in robotics? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously.
Q48. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations.
Q49. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region.
Q50. In a technical review of a robot, which statement about resolution should be accepted? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability.
Q51. A technician must explain reach while commissioning a robot. Which interpretation is most technically sound?
Correct Answer: C | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q52. Which option correctly identifies the function or significance of articulated robot in robotics? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q53. A robotics student is asked to distinguish cylindrical robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The combination of base rotation and linear extension produces a cylindrical-type workspace. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q54. Which statement would be the soundest basis for explaining joint limit to a new robotics engineer? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q55. In a technical review of a robot, which statement about reach should be accepted? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q56. A technician must explain SCARA while commissioning a robot. Which interpretation is most technically sound?
Correct Answer: D | Marks: 1
Explanation:
SCARA geometry is suited to fast assembly and pick-and-place, with selective compliance in the horizontal plane. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q57. Which option correctly identifies the function or significance of Cartesian robot in robotics? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q58. A robotics student is asked to distinguish joint limit from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q59. Which statement would be the soundest basis for explaining parallel robot to a new robotics engineer? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Parallel mechanisms connect the base and moving platform through multiple chains, often giving high stiffness and speed. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q60. In a technical review of a robot, which statement about spherical robot should be accepted? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q61. A technician must explain Cartesian robot while commissioning a robot. Which interpretation is most technically sound?
Correct Answer: A | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q62. Which option correctly identifies the function or significance of singularity in robotics? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q63. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q64. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q65. In a technical review of a robot, which statement about resolution should be accepted? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability. In practice, this concept should be checked against the robot's operating envelope, task requirements and manufacturer specifications rather than treated as an isolated label.
Q66. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14?
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q67. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14?
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q68. A simplified planar robot can reach any point within radius 0.5 m from its base. What is the area of the circular reach region, using π = 3.14?
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.5)² = 0.785 m². The circumference formula 2πr and the radius alone are not areas.
Q69. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q70. A simplified planar robot can reach any point within radius 0.4 m from its base. What is the area of the circular reach region, using π = 3.14?
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.4)² = 0.502 m². The circumference formula 2πr and the radius alone are not areas.
Q71. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q72. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q73. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q74. A simplified planar robot can reach any point within radius 0.5 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.5)² = 0.785 m². The circumference formula 2πr and the radius alone are not areas.
Q75. A simplified planar robot can reach any point within radius 0.5 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.5)² = 0.785 m². The circumference formula 2πr and the radius alone are not areas.
Q76. During a design review, an engineer must reason about Cartesian robot rather than rely on a memorized label. Which statement is defensible?
Correct Answer: D | Marks: 1
Explanation:
Cartesian robots use linear X, Y and Z axes, giving a typically rectangular-prismatic work envelope. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q77. Which option correctly identifies the function or significance of singularity in robotics? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
At a singularity, certain Cartesian motions may require very large joint rates or may be unattainable instantaneously. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q78. A robotics student is asked to distinguish articulated robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q79. Which statement would be the soundest basis for explaining spherical robot to a new robotics engineer? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
Spherical/polar configurations use rotary joints and a radial motion, producing a spherical-sector reachable region. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q80. In a technical review of a robot, which statement about resolution should be accepted? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Resolution is the smallest discernible increment; it differs from accuracy and repeatability. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q81. During a design review, an engineer must reason about reach rather than rely on a memorized label. Which statement is defensible?
Correct Answer: A | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q82. Which option correctly identifies the function or significance of articulated robot in robotics? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
Articulated robots use multiple revolute joints and can reach around obstacles with a large range of orientations. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q83. A robotics student is asked to distinguish cylindrical robot from unrelated system features. Which answer is correct? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The combination of base rotation and linear extension produces a cylindrical-type workspace. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q84. Which statement would be the soundest basis for explaining joint limit to a new robotics engineer? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
Joint limits restrict motion for mechanical, cable-routing and safety reasons and shape the reachable workspace. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q85. In a technical review of a robot, which statement about reach should be accepted? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
Reach is a geometric capability, not payload or repeatability. A rigorous engineering decision also considers modelling assumptions, coordinate conventions, uncertainty and safety constraints; a definition alone is not sufficient to validate an implementation.
Q86. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q87. A simplified planar robot can reach any point within radius 0.4 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.4)² = 0.502 m². The circumference formula 2πr and the radius alone are not areas.
Q88. A simplified planar robot can reach any point within radius 0.5 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.5)² = 0.785 m². The circumference formula 2πr and the radius alone are not areas.
Q89. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q90. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q91. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q92. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q93. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q94. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q95. A simplified planar robot can reach any point within radius 0.4 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.4)² = 0.502 m². The circumference formula 2πr and the radius alone are not areas.
Q96. A simplified planar robot can reach any point within radius 0.6 m from its base. What is the area of the circular reach region, using π = 3.14?
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.6)² = 1.130 m². The circumference formula 2πr and the radius alone are not areas.
Q97. A simplified planar robot can reach any point within radius 0.8 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: A | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.8)² = 2.010 m². The circumference formula 2πr and the radius alone are not areas.
Q98. A simplified planar robot can reach any point within radius 1.0 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: B | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (1.0)² = 3.140 m². The circumference formula 2πr and the radius alone are not areas.
Q99. A simplified planar robot can reach any point within radius 0.4 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: C | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.4)² = 0.502 m². The circumference formula 2πr and the radius alone are not areas.
Q100. A simplified planar robot can reach any point within radius 0.6 m from its base. What is the area of the circular reach region, using π = 3.14? (select the best answer)
Correct Answer: D | Marks: 1
Explanation:
The idealized circular area is A = πr² = 3.14 × (0.6)² = 1.130 m². The circumference formula 2πr and the radius alone are not areas.