CALC The potential energy of two atoms in a diatomic molecule is approximated by U ( r ) = ( a/r 12 ) − ( b/r 6 ), where r is the spacing between atoms and a and b are positive constants, (a) Find the force F ( r ) on one atom as a function of r . Draw two graphs: one of U ( r ) versus r and one of F ( r ) versus r . (b) Find the equilibrium distance between the two atoms. Is this equilibrium stable? (c) Suppose the distance between the two atoms is equal to the equilibrium distance found in part (b). What minimum energy must be added to the molecule to dissociate it—that is, to separate the two atoms to an infinite distance apart? This is called the dissociation energy of the molecule, (d) For the molecule CO, the equilibrium distance between the carbon and oxygen atoms is 1.13 × 10 −10 m and the dissociation energy is 1.54 × 10 −18 J per molecule. Find the values of the constants a and b .
CALC The potential energy of two atoms in a diatomic molecule is approximated by U ( r ) = ( a/r 12 ) − ( b/r 6 ), where r is the spacing between atoms and a and b are positive constants, (a) Find the force F ( r ) on one atom as a function of r . Draw two graphs: one of U ( r ) versus r and one of F ( r ) versus r . (b) Find the equilibrium distance between the two atoms. Is this equilibrium stable? (c) Suppose the distance between the two atoms is equal to the equilibrium distance found in part (b). What minimum energy must be added to the molecule to dissociate it—that is, to separate the two atoms to an infinite distance apart? This is called the dissociation energy of the molecule, (d) For the molecule CO, the equilibrium distance between the carbon and oxygen atoms is 1.13 × 10 −10 m and the dissociation energy is 1.54 × 10 −18 J per molecule. Find the values of the constants a and b .
CALC The potential energy of two atoms in a diatomic molecule is approximated by U(r) = (a/r12) − (b/r6), where r is the spacing between atoms and a and b are positive constants, (a) Find the force F(r) on one atom as a function of r. Draw two graphs: one of U(r) versus r and one of F(r) versus r. (b) Find the equilibrium distance between the two atoms. Is this equilibrium stable? (c) Suppose the distance between the two atoms is equal to the equilibrium distance found in part (b). What minimum energy must be added to the molecule to dissociate it—that is, to separate the two atoms to an infinite distance apart? This is called the dissociation energy of the molecule, (d) For the molecule CO, the equilibrium distance between the carbon and oxygen atoms is 1.13 × 10 −10 m and the dissociation energy is 1.54 × 10−18 J per molecule. Find the values of the constants a and b.
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The position of a particle is described by r = (300e 0.5t) mm and 0 = (0.3t²) rad,
where t is in seconds.
Part A
Determine the magnitude of the particle's velocity at the instant t = 1.5 s.
Express your answer to three significant figures and include the appropriate units.
v =
Value
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Part B
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Units
Determine the magnitude of the particle's acceleration at the instant t = 1.5 s.
Express your answer to three significant figures and include the appropriate units.
a =
Value
A
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Units
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