Lesson 3.02g
3.02g Non-uniform acceleration in two dimensions Quiz: OCR Maths, Unit 17
20 questions
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Lesson 3.02g, Non-uniform acceleration in two dimensions: 20 multiple choice questions for the OCR Maths (H240), Unit 17: Kinematics, written with Revision Ninja.
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The 20 questions
-
How do you calculate the velocity vector from a given 2D displacement vector r(t)?
- Integrate r
- Integrate v
- Differentiate x
- Differentiate r
-
How do you calculate the displacement vector from a given 2D velocity vector v(t)?
- Differentiate v
- Integrate v
- Differentiate r
- Integrate a
-
How do you calculate the acceleration vector from a given 2D velocity vector v(t)?
- Integrate a
- Differentiate v
- Differentiate r
- Integrate v
-
If displacement is r = (t³ i + 2t j) m, what is the velocity vector v?
- 3t² i + 2 j
- 6t i
- 3t² i + 2t j
- t² i + 2 j
-
If velocity is v = (4t i + 3 j) m/s, what is the acceleration vector a?
- 4 i
- 2t² i
- 4t i + 3 j
- 4 i + 3 j
-
What is the speed of a particle when its velocity vector is v = (3 i - 4 j) m/s?
- 1 m/s
- 5 m/s
- 7 m/s
- 25 m/s
-
If acceleration is a = (6t i + 2 j) m/s² and v(0) = 0, what is v(t)?
- 3t² i + 2t j
- 3t² i + 2 j
- 6 i
- 6t² i + 2t j
-
In 2D vector notation, how is acceleration due to gravity represented standardly downwards?
- g j
- g i
- (-g i - g j)
- -g j
-
If displacement is r = (3t i + 4t j) m, what is the distance from origin at t = 2 s?
- 10 m
- 14 m
- 7 m
- 20 m
-
If velocity is v = (2t i - 6t² j) m/s, what is the acceleration vector at t = 1 s?
- 2 i - 18 j
- 2 i - 6 j
- i - 12 j
- 2 i - 12 j
-
If acceleration is a = 3 i m/s² and v(0) = 8 j m/s, find speed at t = 2 s.
- 8 m/s
- 10 m/s
- 6 m/s
- 14 m/s
-
If displacement is r = (t³ i + (12t - 3t²) j) m, when is vertical velocity zero?
- 2 s
- 4 s
- 3 s
- 1 s
-
What mathematical operation on a 2D velocity vector yields the scalar speed of a particle?
- Vector magnitude
- Vector addition
- Scalar differentiation
- Dot product
-
What type of constant must be added when integrating a 2D vector expression indefinitely?
- Unit vector
- Scalar constant
- Zero scalar
- Constant vector
-
If v = (6t i + 4 j) m/s and r(0) = (i + 2 j) m, find displacement r(1).
- 4 i + 6 j
- 3 i + 4 j
- 3 i + 6 j
- 4 i + 4 j
-
If displacement is r = ((t² - 4t) i + 5t j) m, when is motion parallel to the j-axis?
- 5 s
- 0 s
- 4 s
- 2 s
-
If displacement is r = (2t² i + (t³ - 3t) j) m, when is motion parallel to the i-axis?
- 1 s
- 0 s
- 3 s
- 2 s
-
If acceleration a = (3 i + 8t j) m/s² and v(0) = 0, find speed at t = 1 s.
- 7 m/s
- 25 m/s
- 11 m/s
- 5 m/s
-
If displacement is r = (4 cos t i + 4 sin t j) m, find the acceleration magnitude.
- 0 m/s²
- 4 m/s²
- 8 m/s²
- 16 m/s²
-
In column vector notation, how is the displacement vector r obtained from velocity vector v?
- Integrate velocity vector
- Differentiate position vector
- Differentiate velocity vector
- Integrate acceleration vector
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