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DochEvi [55]
3 years ago
11

State saytzeff's rule​

Chemistry
2 answers:
LUCKY_DIMON [66]3 years ago
4 0

Answer:

The more substituted alkene will be the major product.

Explanation:

vlada-n [284]3 years ago
4 0
Saytzeff or Zaitsev Rule states that the more substituted alkene will be the major product. So by looking at the number of alkyl groups attached to the alkene, the degree of substitution and hence major and minor products can be determined.




https://chemistryguru.com.sg/saytzeff-rule-and-elimination-major-product
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3 years ago
The frequency, wavelength, and amplitude of a simple wave can best be described as what?
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The waves can be described as a pattern
3 0
4 years ago
Read 2 more answers
Select all of the chirality centers in the structure. a selected atom will turn green.
scZoUnD [109]

Answer:

The answer is C is attached to four unique gatherings A, B C and D, Thus it frame two optical isomers as the perfect representations of one another.  

Explanation:

A critical class of isomers in which mixes have the equivalent sub-atomic recipe and structure, yet the distinction emerges from the introduction of the gatherings in the 3D space. Optical isomers are called as enantiomers.   Enantiomers are optical isomers whose identical representations are non-superimpose. They turn the plane enraptured light inverse way.   Optical action is characterized as the capacity of a choral atom to pivot the plane energized light. The enantiomers that pivots the plane energized light a clockwise way is called extraordinary, while the one that turns the plane spellbound light an anticlockwise way is called rotatory.  Basics  , Centrality is the major behind the optical movement of a natural atom.  Choral focus: A'C' particle in a particle turns into a choral focus when all the four valences of that molecule are fulfilled by synthetically unique gatherings.

4 0
3 years ago
Using Gibbs Equation, dU=TdS-pdV show that (dS/dV) at a constant U =P/T. The reciprocal of (dS/dU)v = 1/T.
Troyanec [42]

Explanation:

dU=TdS-pdV (given)

To prove = 1) (\frac{dS}{dV})_U=\frac{P}{T} (at constant U)

2) (\frac{dS}{dU})_v=\frac{1}{T} (at constant V)

Solution: 1)

dU=TdS-PdV

PdV=TdS-dU

P=\frac{(TdS)}{dV}-\frac{dU}{dV}

Derivative of constant is zero.

Given that internal energy is ,U = constant

P=T\frac{dS}{dV}-0

\frac{dS)}{dV}=\frac{P}{T} (hence proved)

Solution: 2)

dU=TdS-PdV

Differentiating with respect to dU, we get:

(\frac{dU}{dU})_v=T(\frac{dS}{dU})_v-P(\frac{dV}{dU})_v

Derivative of constant is zero.

Given that volume is constant , V= constant

1=T(\frac{dS}{dU})_v

(\frac{dS}{dU})_v=\frac{1}{T} (hence proved)

5 0
4 years ago
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