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Marizza181
1 day ago
8

A charge Q is distributed uniformly along the x axis from x1 to x2. What would be the magnitude of the electric field at x0 on t

he x-axis? Assume that ke = 1 4 π ǫ0 and x0 > x2 > x1 for a Coulomb constant of 8.98755 × 109 N · m2 /C 2
Physics
1 answer:
Sav [2.2K]1 day ago
8 0
E = k Q 1 / (x₀-x₂) (x₀-x₁)Explanation:The electric field is expressed as dE = k dq / r²As this case shows a continuous load distribution, we can apply the linear density concept λ= Q / x = dq / dx such that dq = λ dxWe insert this into the equation: ∫ dE = k ∫ λ dx / x²Next, we perform integration: E = k λ (-1 / x)Now evaluating from the lower limit of x = x₀-x₂ to the upper limit of x = x₀-x₁ gives us: E = k λ (-1 / x₀-x₁ + 1 / x₀-x₂)Consequently, we find: E = k λ (x₂ - x₁) / (x₀-x₂) (x₀-x₁)Replacing the density yields E = k (Q / (x₂-x₁)) [(x₂-x₁) / (x₀-x₂) (x₀-x₁)] E = k Q 1 / (x₀-x₂) (x₀-x₁)
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In a third class lever, the distance from the effort to the fulcrum is ____________ the distance from the load/resistance to the
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The full sentence states:
In a third class lever, the distance between the effort and the fulcrum is LESS than the distance between the load/resistance and the fulcrum.
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The answer to the specified question will be "\mu_{s}=\frac{T_{m}Cos\theta}{M_{g}-T_{m}Sin\theta}".

Explanation:

Referring to the question,

\sum F_{x}

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⇒  T_{m}Cos \theta =F_{s}...(equation 1)

\sum F_{y}

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⇒  M_{g}-TSin \theta=F_{N}...(equation 2)

Now,

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⇒  T_{m} Cos\theta = \mu_{s}(M_{g}-T_{m}Sin \theta)

⇒  \mu_{s}=\frac{T_{m}Cos\theta}{M_{g}-T_{m}Sin\theta}

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