NEET 2016 Phase 1 | Laws of Motion Question 14 | Physics

NEET 2016 Phase 1

MCQ (Single Correct Answer)

-1

A car is negotiating a curved road of radius R. The road is banked at an angle $$\theta $$. The coefficient of friction between the tyres of the car and the road is $$\mu $$_s. The maximum safe velocity on this road is

$$\sqrt {{g \over R}{{{\mu _s} + \tan \theta } \over {1 - {\mu _s}\tan \theta }}} $$

$$\sqrt {{g \over {{R^2}}}{{{\mu _s} + \tan \theta } \over {1 - {\mu _s}\tan \theta }}} $$

$$\sqrt {g{R^2}{{{\mu _s} + \tan \theta } \over {1 - {\mu _s}\tan \theta }}} $$

$$\sqrt {gR{{{\mu _s} + \tan \theta } \over {1 - {\mu _s}\tan \theta }}} $$

AIPMT 2015

MCQ (Single Correct Answer)

-1

Two stones of masses m and 2m are whirled in horizontal circles, the heavier one in a radius $${r \over 2}$$ and the lighter one in radius r. The tangential speed of lighter stone is n times that of the value of heavier stone when they exprience same centripetal forces. The value of n is

AIPMT 2015

MCQ (Single Correct Answer)

-1

A plank with a box on it at one end is gradually raised about the other end. As the angle of inclination with the horizontal reaches 30^o, the box starts to slip and slides 4.0 m down the plank in 4.0 s.

AIPMT 2015 Physics - Laws of Motion Question 21 English

The coefficients of static and kinetic friction between the box and the plank will be, respectively

0.5 and 0.6

0.4 and 0.3

0.6 and 0.6

0.6 and 0.5

AIPMT 2015 Cancelled Paper

MCQ (Single Correct Answer)

-1

A block A of mass m₁ rests on a horizontal table. A light string connected to it passes over a frictionless pully at the edge of table and from its other end another block B of mass m₂ is suspended. The coefficient of kinetic friction between the block and the table is $$\mu $$_k. When the block A is sliding on the table, the tension in the string is

$${{{m_1}{m_2}(1 + {\mu _k})g} \over {({m_1} + {m_2})}}$$

$${{{m_1}{m_2}(1 - {\mu _k})g} \over {({m_1} + {m_2})}}$$

$${{\left( {{m_2} + {\mu _k}{m_1}} \right)g} \over {\left( {{m_1} + {m_2}} \right)}}$$

$${{\left( {{m_2} - {\mu _k}{m_1}} \right)g} \over {\left( {{m_1} + {m_2}} \right)}}$$

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