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Gravtiational PE

A block B is ...

Question

A block (B) is attached to two upstretched springs $S_{1} a n d S_{2}$ with spring constants k and 4k, respectively. The other ends are attached to two supports $M_{1} a n d M_{2}$ not attached to the walls. The springs and supports have negligible mass. There is no friction anywhere.

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Q. A block (B) is attached to two upstretched springs

S_{1} a n d S_{2}

with spring constants k and 4k, respectively. The other ends are attached to two supports

M_{1} a n d M_{2}

not attached to the walls. The springs and supports have negligible mass. There is no friction anywhere.

B

is attached to two unstretched springs

S_{1}

S_{2}

with spring constants

k

4 k

respectively (fig.(a)). The other ends are attached to identical supports

M_{1}

M_{2}

not attached to the walls. The springs and supports have negligible mass. There is no friction anywhere. The block

B

is displaced towards wall

1

by a normal distance

x

(fig. (b)) and released. The block returns and moves a maximum distance

y

2

x

y

are measured with respect to the equilibrium position of the block

B

y / x

(B)

is attached to two unstretched springs

S_{1}

S_{2}

with spring constant

2 k

4 k

respectively. The other ends are attached to two supports

m_{1}

m_{2}

not attached to the walls. The springs and supports have negligible mass and the surface is frictionless. The block

B

is displaced towards wall

1

by a small distance

x

and released. The block returns and moves a maximum distance

y

2

x

y

is measured with respect to the equilibrium position of the block

B

\frac{y}{x}

Q. A block (B) is attached to two understand springs

51

52

with spring constants k and

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Q. On a smooth inclined plane, a block of mass M is attached between two springs as shown in the figure. The other ends of the springs are fixed to firm supports. If each springs has springs constant k, the period of oscillation of the block is :
(Assuming the springs as massless)

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