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Harman [31]
3 years ago
5

HELP!!! The reversible reaction for the pH indicator bromophenol blue is (C19H8Br4O5S)H– ↔ (C19H8Br4O5S)2– + H+. Write the equil

ibrium expression for this reaction.
Chemistry
1 answer:
Oduvanchick [21]3 years ago
7 0

Answer:

  • Keq=\frac{[(C_{19}H_8Br_4O_5S)^{2-}].[H^+]}{[(C_{19}H_8Br_4O_5S)H^-]}

Explanation:

In an equilibrium reaction two reactions are occurring: the direct or forward reaction and the reverse reaction.

The equilibrium is attained when both rates, the direct's and the reverse's, are equal.

The equilibrium expression shows the ratio of the product of the molar concentrations of the aqueous species of the right side to the product of the molar concentrations of the left side, each species raised to a power. Each power is equal to the corresponding stoichiometrical coefficient of the balanced equation.

In this case:

  • Forward reaction: (C₁₉H₈Br₄O₅S)H⁻ → (C₁₉H₈Br₄O₅S)²⁻ + H⁺

                                                                      the arrow goes from left to right

  • Reverse reaction: (C₁₉H₈Br₄O₅S)H⁻ ← (C₁₉H₈Br₄O₅S)²⁻ + H⁺

                                                                      the arrow goes from right to left

  • Equilibrium reaction: (C₁₉H₈Br₄O₅S)H⁻ ⇄ (C₁₉H₈Br₄O₅S)²⁻ + H⁺

                                                                        double arrow

Equilibrium expression:

  • Keq=\frac{[(C_{19}H_8Br_4O_5S)^{2-}].[H^+]}{[(C_{19}H_8Br_4O_5S)H^-]}

All the coefficients are equal to 1, so all the powers are equal to 1.

Note that the use of [ ] means molarity (molar concentration).

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How long does it take electrons to get from the car battery to the starting motor? Assume the current is 137 A and the electrons
WARRIOR [948]

Answer:

t = 55.79 min

Explanation:

First, the problem is asking for calculate the time that it takes electrons from the battery to the motor.

The general formula to calculate time is:

<em>t = d/V (1)</em>

Where:

d: distance or length

V: speed

Now, we don't have data of speed, but we can know an expression of current density in function of the distance which is the following:

<em>J = n*q*V (2)</em>

Where:

q: charge of the particle (1.6x10^-19 C)

n: number of charge carriers per unit of volume

Current density (J) is actually current per Area so:

<em>J = I/A (3)</em>

Replacing (3) in (2) we have:

I/A = nqV

Solving for V:

<em>V = I/Anq (4)</em>

Finally, if we replace this expression in (1) we have:

<em>t = nqAd / I (5)</em>

Now, the value of n, it's not given but it can be calculated because we have mass density, molar mass and avogadro's number, so this value of "n" can be calculated using the following expression:

<em>n = D * Av / MM (6)</em>

Where:

D: mass density (kg/m³)

Av: avogadro number (6.02x10^23 atom/mol)

MM: molar mass (kg/mol)

Putting the data that we know to calculate n we have:

n = 8960 * 6.02x10^23 / 0.0635

n = 8.49x10^28 atom/m³

Now with the value of n, we can finally calculate the time:

<em>t = nqAd / I </em>

A is the area and it should be in m²: 44.6 mm² / 1x10^6 m = 4.46x10^-5 m²

d is the length in meter: 75.7 cm / 100 cm/m = 0.757 m

so replacing these data in (5):

t = 8.49x10^28 * 1.6x10^-19 * 4.46x10^-5 * 0.757 / 137

t = 3,347.63 s

But the answer is in minute so:

t = 3,347.63 / 60

<em>t = 55.79 min</em>

so the electrons takes 56 min aprox. to go from the car battery to the starting motor.

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