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Maksim231197 [3]
3 years ago
13

A 5kg block rests on a 30° incline. The coefficient of static friction between the block and the incline is 0.20. How large a ho

rizontal force must push on the block if the block is to be on the verge of sliding. a) up the incline, b) down the incline ? ​
Physics
2 answers:
Lelu [443]3 years ago
6 0

Answer:

Hope It Help

Explanation:

That's all I know

Sergeu [11.5K]3 years ago
5 0

Answer:

a) F = 43 N

b) F = 17 N

Explanation:

Sum forces to zero (no acceleration in F = ma) acting parallel to the slope

Let's assume up slope is the positive direction

a) up the incline means that friction acts down slope

Fcosθ - mgsinθ - μN = 0

Fcosθ - mgsinθ - μ(mgcosθ + Fsinθ) = 0

Fcosθ - μFsinθ = mgsinθ + μmgcosθ

F(cosθ - μsinθ) = mg(sinθ + μcosθ)

F = mg(sinθ + μcosθ) / (cosθ - μsinθ)

F = 5(9.8)(sin30 + 0.20cos30) / (cos30 - 0.20sin30)

F = 43.062... ≈ 43 N

b) down the incline means that friction acts up slope

Fcosθ - mgsinθ + μN = 0

Fcosθ - mgsinθ + μ(mgcosθ + Fsinθ) = 0

Fcosθ + μFsinθ = mgsinθ - μmgcosθ

F(cosθ + μsinθ) = mg(sinθ - μcosθ)

F = mg(sinθ - μcosθ) / (cosθ + μsinθ)

F = 5(9.8)(sin30 - 0.20cos30) / (cos30 + 0.20sin30)

F = 16.576...≈ 17 N

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vampirchik [111]

The density of 53.4 wt aqueous NaOH solution is 0.809 g/ml

Given data:

  • The mass percent of NaOH is 53.4.
  • Volume of NaOH diluted is 16.7 ml.
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  • Concentration of diluted solution is 0.169 M.

First, we find the initial concentration of NaOH by using the following formulae,

M₁V₁ = M₂V₂

Where,

M₁ is the initial molarity of NaOH

M₂ is the molarity after dilution

V₁ is the initial volume of NaOH

V₂ is the final volume after dilution.

Substituting the values,

M₁ × 16.7 ml = 0.169 M × 2000 ml,

M₁ =  \frac{0.169 M *2000 ml}{16.7 ml}

M₁ = 20.2 M.

Thus, the initial concentration of NaOH is 20.2 M.

we know, 1 M solution contains 1 mol of substance present in 1 L solution,

Thus, 20.2 M solution will have 20.2 mols of NaOH.

Now, we can find the mass of NaOH by using the number of moles and molar mass.

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Mass = no. of moles × molar mass

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53.4 wt of NaOH means 53.4 g of NaOH in a 100 g solution,

Thus, 808 g of NaOH will be present in ,

⇒ \frac{53.4 g NaOH}{100 g solution} = \frac{808 g NaOH}{x g solution}

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Now, Convert the grams of NaOH to milliliters, using the density of NaOH at room temperature.

  • The density of NaOH at room temperature is 1.515 g/ml,

Density = \frac{mass}{volume}

⇒ 1.515 g/mol = \frac{1513.1 g}{volume}

⇒ volume = \frac{1513.1 g}{1.515 g/mol}

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Thus, the volume of NaOH is 998.7 ml.

Hence, we know,

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  • the volume of NaOH is 998.7 ml

Substituting the values,

Density = 808 g / 998.7 g/ml

⇒ Density = 0.809 g/ml

Thus, the density of 53.4 wt aqueous NaOH is 0.809 g/ml.

To learn more about Density here

brainly.com/question/15164682

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