A block of mass \(m\) is attached to an ideal horizontal spring of spring constant \(k\). The opposite end of the spring is attached to a rigid wall, and the block oscillates on a frictionless horizontal floor. The equilibrium position of the block is at \(x = 0\), and the positive \(x\)-direction is to the right. At time \(t = 0\), the block is released from rest at position \(x = +A\) and oscillates with a period \(T\).

Option	Direction of Velocity at \(t = \dfrac{3}{4}T\)	Direction of Acceleration at \(t = \dfrac{3}{4}T\)	Kinetic Energy at \(t = \dfrac{3}{4}T\)
(A)	In the \(+x\)-direction	Zero	Maximum
(B)	In the \(+x\)-direction	In the \(+x\)-direction	Maximum
(C)	In the \(-x\)-direction	Zero	Maximum
(D)	In the \(-x\)-direction	In the \(-x\)-direction	Zero

Which row in the table correctly identifies the direction of the block's velocity, the direction of its acceleration, and its kinetic energy at time \(t = \dfrac{3}{4}T\)?