Consider a special situtation in which both the faces of the block M0 are smooth, as shown in adjoining figure. Mark out the correct statement(s)(A) If F=0, the blocks M and m cannot remain stationary (B) For one unique value of F, the blocks M and m remain stationary with respect to block M0(C) There exists a range of F for which blocks M and m remain stationary with respect to block M0(D) Since there is no friction, therefore, blocks M and m cannot be in equillibrium with respect to block M0

Consider a special situtation in which both the faces of the block M0

1.	Consider a special situtation in which both the faces of the block M0 are smooth, as shown in adjoining figure. Mark out the correct statement(s)(A) If F=0, the blocks M and m cannot remain stationary (B) For one unique value of F, the blocks M and m remain stationary with respect to block M0(C) There exists a range of F for which blocks M and m remain stationary with respect to block M0(D) Since there is no friction, therefore, blocks M and m cannot be in equillibrium with respect to block M0
Answer» Consider a special situtation in which both the faces of the block $M_{0}$ are smooth, as shown in adjoining figure. Mark out the correct statement(s) (A) If $F = 0$ , the blocks $M$ and $m$ cannot remain stationary (B) For one unique value of $F$ , the blocks $M$ and $m$ remain stationary with respect to block $M_{0}$ (C) There exists a range of $F$ for which blocks $M$ and $m$ remain stationary with respect to block $M_{0}$ (D) Since there is no friction, therefore, blocks $M$ and $m$ cannot be in equillibrium with respect to block $M_{0}$

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