Unit 2 Flashcards

1
Q

isomers

A

compounds which have the same molecular formula with different structures

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2
Q

two types of isomers

A
  • consitutional isomers
  • stereoisomers
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3
Q

constitutional isomers

A

chemical compounds with the same molecular formula but with a different arrangement of constituents

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4
Q

stereoisomers

A

two chemical compounds with the same molecular formula and constituents, but with a different 3D arrangement

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5
Q

chirality

A

an object or molecule that is not identical to its mirror image

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6
Q

what is meant by the statement “chiral molecules have handedness”

A

if you superimpose the mirror image of a chiral molecule over the original, they will not match

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7
Q

achiral molecule

A

a molecule that is identical to its mirror image

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8
Q

what is the main distinction between achiral and chiral molecules

A

achiral molecules posses a plane of symmetry

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9
Q

what does it mean to say that achiral molecules have a plane of symmetry

A

these molecules have a line that can be drawn somewhere on the molecule or in the plane of the board which will produce two equal parts

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10
Q

T/F chiral and achiral molecules have a plane of symmetry

A

false

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11
Q

what is a chirality center and what usually forms it

A

an atom such as carbon with four unique substiuents

a carbon with four different atoms bonded to it

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12
Q

T/F any compound with one chirality center is chiral

A

true

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13
Q

T/F a molecule with 2 chiraliry centers will always be achiral

A

false, if the two chirality centers are equal then there can be a plane of symmetry drawn between them

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14
Q

two types of stereoisomers

A
  • diastereomers
  • enantiomers
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15
Q

diastereomers

A

non-identical compoiunds that have the same molecular formula, all the same atom connectivity, but they are not image and mirror image

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16
Q

enantiomers

A

two non-identical chiral compounds that are image and mirror image of each other

17
Q

steps to determine if a compound is a diastereomer, enantiomer, unrelated, or identical

A
  1. look for different molecules
  2. look for planes of symmetry
  3. look for chirality centers
  4. check for superimposition
  5. look at the configuration of the chirality centers
18
Q

how to determine the configuration of a chirality center

A
  1. rank the substituents from highest to lowest atomic number
  2. if there is a tie, move to the next branch
  3. draw a circle from 1-2-3
  4. make sure the 4th ranked branch is going backwards
  5. if the 4th ranked group is not backwards, reverse the direction of the configuration
19
Q

how does the number of chirality centers relate to the number of possible stereoisomers

A

stereoisomers = 2n, where n is the number of stereoisomers

20
Q

how many possible enantiomers can a compound have

A

only one

21
Q

what will the relationship be between two molecules that have an identical configuration at every chirality center

A

they will be identical

22
Q

what will be the relationship between two molecules that are in a different configuration at every chirality center

A

they will be enantiomers

23
Q

T/F confirmations change, configurations dont

A

true

24
Q

fischer projection

A

a simplified way of drawing tetrahedral molecules and their arrangement

25
Q

what do the direction of the lines in a fischer projection mean

A

horizontal lines are coming into the foreground

vertical lines are receding into the background

26
Q

T/F the horizontal lines of a fischer projection are in line with the page

A

false, none of the line are in plane with the page

27
Q

when assigning configuration rank, where should the lowest ranked molecule go

A

at the top or bottom

28
Q

what must be done to a molecule in a staggered arrangement before drawing it in a fischer projection

A

it must be rearranged into its eclipsed confirmation

29
Q

mesocompounds

A

achiral compounds that have chirality centers

30
Q

what are the two possible labels on a chirality center

A

R (clockwise)

S (counterclockwise)

31
Q

when there is a chirality center on a ring, how is the ring divided into branches

A

it is divided in half, if they halves are identical then the branches are identical

32
Q
A