In a two-dimensional motion, instantaneous speed \(v_0\) is a positive constant. Then which of the following is necessarily true?

1. The acceleration of the particle is zero.
2. The acceleration of the particle is increasing.
3. The acceleration of the particle is necessarily in the plane of motion.
4. The particle must be undergoing a uniform circular motion.
Subtopic:  Acceleration |
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The \(x\) and \(y\) coordinates of the particle at any time are \(x = 5t-2t^2\) and \(y=10t\) respectively, where \(x\) and \(y\) are in metres and \(t\) is in seconds. The acceleration of the particle at \(t=2\) s is:

1. \(0\) 2. \(5\) m/s2
3. \(-4\) m/s2 4. \(-8\) m/s2
Subtopic:  Acceleration |
 84%
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A particle is moving southward with a velocity of \(10\) m/s. In \(4\) s, the velocity changes to \(10\) m/s eastward. The average acceleration of particle during this time interval is:
1. \(5\sqrt2\) m/s2 SE 2. \(\dfrac{5}{\sqrt2}\) m/s2 SE
3. \(5\sqrt2\) m/s2 NE 4. \(\dfrac{5}{\sqrt2}\) m/s2 NE
Subtopic:  Acceleration |
 54%
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Given below are two statements: 
Assertion (A): In a two-dimensional motion, there are two accelerations acting on the particle.
Reason (R): Both the components of velocity, i.e., horizontal and vertical, in case of free fall keeps on changing with respect to time. 
 
1. Both (A) and (R) are True and (R) is the correct explanation of (A).
2. Both (A) and (R) are True but (R) is not the correct explanation of (A).
3. (A) is True but (R) is False.
4. Both (A) and (R) are False.
Subtopic:  Acceleration |
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The position vector of a particle \(\vec{r}\) as a function of time \(t\) (in seconds) is \(\vec{r}=(3t) \hat{i}+(2t^2) \hat{j}\) m. The initial acceleration of the particle is:

1. \(2\) m/s2 2. \(3\) m/s2
3. \(4\) m/s2 4. \(\mathrm{zero}\)
Subtopic:  Acceleration |
 88%
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