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hammer [34]
3 years ago
12

A force ModifyingAbove Upper F With right-arrow equals left-parenthesis c x minus 3.00 x squared right-parenthesis ModifyingAbov

e i With ˆ acts on a particle as the particle moves along an x axis, with ModifyingAbove Upper F With right-arrow in newtons, x in meters, and c a constant. At x = 0 m, the particle's kinetic energy is 20.0 J; at x = 2.00 m, it is 10.0 J. Find c.
Physics
1 answer:
Svetllana [295]3 years ago
8 0

Answer:

c= - 1

Explanation:

Given that

F=c x - 3 x²

We know that

Acceleration a

a=v\dfrac{dv}{dx}

F=mv\dfrac{dv}{dx}=cx-3x^2

\int_{v_o}^{v}mv{dv}=\int_{0}^{2}(cx-3x^2)dx

\left [m\dfrac{v^2}{2}\right ]^v_{v_o}=\left [\dfrac{cx^2}{2}-3\dfrac{x^3}{3} \right ]^2_0

\dfrac{mv^2}{2} -\dfrac{mv_o^2}{2} =\dfrac{c\times 2^2}{2}-{2^3}

10 - 20 = 2c - 8

-10+8 = 2c

c= - 1

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mestny [16]

Answer:

Resistance of resistor A = 6.0 Ω and resistance of resistor B = 3.0 Ω

Explanation:

When the two resistors are in series, let V₁ = voltage in resistor A and R₁ = resistance of resistor A and V₂ = voltage in resistor B and R₂ = resistance of resistor B.

Given that V₁ + V₂ = 6.0 V and V₁ = 4.0 V,

V₂ = 6.0 V - V₁ = 6.0 V - 4.0 V = 2.0 V

Also, let the current in series be I.

So, V₁ = IR₁ and V₂ = IR₂

I = V₁/R₁ and I = V₂/R₂

equating both expressions, we have

V₁/R₁ = V₂/R₂

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dividing through by 2.0 V, we have

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taking the reciprocal, we have

R₂ = R₁/2

R₁ = 2R₂

From the parallel connection, let V₁ = voltage in resistor A and R₁ = resistance of resistor A and V₂ = voltage in resistor B and R₂ = resistance of resistor B. Since it is parallel, V₁ = V₂ = V = 6.0 V

Also, V₂ = I₂R₂ where I₂ = current in resistor B = 2.0 A and R₂ = resistance of resistor B

So, R₂ = V₂/I₂

= 6.0 V/2.0 A

= 3.0 Ω

R₁ = 2R₂

= 2(3.0 Ω)

= 6.0 Ω

So, resistance of resistor A = 6.0 Ω and resistance of resistor B = 3.0 Ω

6 0
3 years ago
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