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antoniya [11.8K]
3 years ago
7

A 4-kg block and a 2-kg block can move on the horizontal frictionless surface. The blocks are accelerated by a+12-N force that p

ushes the larger block against the smaller one. Determine the force that the 2-kg block exerts on the 4-kg block.
A) -4 N
B) -12 N
C) 0 N
D) +4 N
E) +8 N
Physics
1 answer:
lozanna [386]3 years ago
5 0

Answer:

F_n = -4 N

Explanation:

Net external force that exerted on the block is given as

F_{net} = (m_1 + m_2) a

here we know that

F = 12 N

m_1 = 4 kg

m_2 = 2 kg

now we have

12 = (4 + 2) a

so we have

a = 2 m/s^2

now the force exerted by bigger block on smaller block is given as

F_n = ma

F_n = (2 \times 2)

F_n = 4 N

now we know that two blocks will exert equal and opposite force on each other

so here the force exerted by 2 kg block on 4 kg block will be

F_n = -4 N

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he potential energy between two atoms in a particular molecule has the form U(s) = 2.6/x^8 - 4.3/x^4 where the units of x are le
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Answer:

x = 1.04866

Explanation:

Force can be defined from power energy by the expressions

          F = -  \frac{ dU}{ dx}

in this case we are the expression of the potential energy

          U = \frac{2.6}{x^{8} }  - \frac{4.3}{ x^{4} }

let's find the derivative

         dU / dx = 2.6 ( \frac{-8}{x^{9} }) - 4.3 (\frac{-4}{ x^{5} })

         dU / dx = - \frac{20.8}{ x^{9} }  + \frac{17.2 }{ x^{5} }

we substitute

          F = + \frac{20.8}{ x^{9} }  - \frac{17.2 }{ x^{5} }

at the equilibrium point the force is zero, so

           \frac{20.8}{ x^{9} } = \frac{17.2}{ x^{5} }

           20.8 / 17.2 = x⁴

            x⁴ = 1.2093

             x = \sqrt[4]{ 1.2093}

             x = 1.04866

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