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sweet [91]
3 years ago
15

A trisubstituted cyclohexane compound is given below in its chair conformation. Draw the corresponding planar (overhead) represe

ntation, using wedge-and-dash bonds to indicate the substituent positions. To be graded properly, include the hydrogen atoms on the chirality centers (asymmetric carbons). Be sure that both wedge/dash bonds are drawn on the outside of the ring, or else the stereochemistry may be interpreted as square planar.

Chemistry
2 answers:
Phantasy [73]3 years ago
7 0

Answer:

Find attached

Explanation:

The planar structure shown represents the stereochemical position of the substituted atoms in the cyclohexane chair-shaped ring.

First, the chiral centres (asymmetric carbons) are located at positions 1,2 and 4 on the ring, each having a substituted atom Br, F and Cl respectively.

A Chiral centre is usually recognized when a carbon atom is substituted by four different atoms or groups of atoms.

In organic chemistry, especially for chair-ringed structures, the chiral centre is usually bonded to at least two other carbon atoms, and the remaining two atoms bonded to it assume two positions, namely; axial and equatorial positions.

An atom attached by a bond that is perpendicular to the axis of the ring is said to be in an equatorial position.

An atom attached by a bond that is parallel to the axis of the ring is said to be in an axial position.

Hence, the chiral Hydrogen atom and the other substituted atoms assume either an axial or an equatorial position.

According to the chair-ringed structure in the question, the Br and Cl atoms are at an axial position, while the F atom is at the equatorial position. Consequently, the wedge bonds represent the position of the chiral hydrogen atom and the substituted atoms on the planar structure with respect to their axial position on the chair-ringed structure. The dash bonds represent the position of the atoms on the planar structure with respect to their equatorial position on the chair-ringed structure shown in the question.

Thanks....

nirvana33 [79]3 years ago
4 0
<span>Please see the attachment for the picture of cyclo hexane and one of your tri-substituted.
I hope it helps.

</span>

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Answer:

a) the activation barrier = 122.3 kJ/mol

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Explanation:

Step 1: Data given

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Rate constant k2 = 0.685 /s at 450K (=T2)

Step 2: Determine the activation barrier for the reaction.

To determine the activation energy we will use the two-point Arrhenius equation:

ln(k₂/k₁) =  (Ea/R)((1/T1) - (1/T2))

⇒ with Ea = the activating energy

 ⇒ with R = the gas constant = 8.314 J/mol* K

⇒ with k1  = rate constant 1 = 1.15 *10^-2 /s

⇒ with T1 = Temperature 1 = 400 K

⇒ with k2 = rate constant 2 = 0.685/s

⇒ with T2 = temperature 2 = 450 K

= - (Ea/R)(T₁ - T₂)/T₁T₂

Ea = (R*ln (k2/k1)) / ((1/T1)- (1/T2))

Ea = (8.314* ln(0.685/0.0115)) / ((1/400) - (1/450))

Ea = 122327.6 = 122.3 kJ/mol

B) What is the value of the rate constant at 425 K

For rate constant at 425 K.

Substitute the value of activation energy as 122327.6 J/mol, initial temperature as 400 K, final temperature as 425 K, rate constant at 400 K

1/T1   - 1/ T3   = 1/400   - 1 /425    = 1.47*10^-4

⇒ with T1 = the initial temperature = 400 K

⇒ with k1 = the rate constant at 400 K = 1.15 * 10^-2 /s

⇒ with T3 = the nex temperature = 425 K

⇒ with k3 = the rate constant at 425 K

ln(k3/k1) = Ea/R * ((1/T1)- (1/ T3))

⇒ with k3 = the rate constant at 425 K

⇒ with T3 = 425 K

k3/k1 = e^(Ea/R * ((1/T1)- (1/ T3)))

k3 = k1* e^(Ea/R * ((1/T1)- (1/ T3)))

k3 = 0.0115 * e^(122327.6/8.314 * (1.4710^-4))

k3 = 0.0115* e^2.1643

k3 = 0.1001 /s

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<u />

<u />

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