The crucible given to a student is made of pure platinum, is to be proved based on measurements and given density of platinum. Concept introduction: Dimensional analysis is used to set up and solve a unit conversion problem using conversion factors. The conversion factor is a fraction obtained from a relationship between the units. It is written as a ratio and can be inverted to give two conversion factors for every relationship. The appropriate conversion factor for any equality is selected in such a way so that it results in the proper unit cancellation. One milliliter is equivalent to one cubic centimeter. Conversion factor is as: 1 mL 1 cm 3 The relationship between density and volume of a substance can be expressed as: ρ = m V Here, ρ is the density of the substance, m is the mass of substance, and v is the volume.
The crucible given to a student is made of pure platinum, is to be proved based on measurements and given density of platinum. Concept introduction: Dimensional analysis is used to set up and solve a unit conversion problem using conversion factors. The conversion factor is a fraction obtained from a relationship between the units. It is written as a ratio and can be inverted to give two conversion factors for every relationship. The appropriate conversion factor for any equality is selected in such a way so that it results in the proper unit cancellation. One milliliter is equivalent to one cubic centimeter. Conversion factor is as: 1 mL 1 cm 3 The relationship between density and volume of a substance can be expressed as: ρ = m V Here, ρ is the density of the substance, m is the mass of substance, and v is the volume.
Solution Summary: The author explains that the crucible given to a student is made of pure platinum, and is to be proved based on measurements and given density of platinum.
The crucible given to a student is made of pure platinum, is to be proved based on measurements and given density of platinum.
Concept introduction:
Dimensional analysis is used to set up and solve a unit conversion problem using conversion factors.
The conversion factor is a fraction obtained from a relationship between the units. It is written as a ratio and can be inverted to give two conversion factors for every relationship.
The appropriate conversion factor for any equality is selected in such a way so that it results in the proper unit cancellation.
One milliliter is equivalent to one cubic centimeter. Conversion factor is as:
1 mL1 cm3
The relationship between density and volume of a substance can be expressed as:
ρ=mV
Here, ρ is the density of the substance, m is the mass of substance, and v is the volume.
For the reaction below:
1. Draw all reasonable elimination products to the right of the arrow.
2. In the box below the reaction, redraw any product you expect to be a major product.
田
Major Product:
Check
☐
+
I
Na OH
esc
F1
F2
2
1
@
2
Q
W
tab
A
caps lock
S
#3
80
F3
69
4
σ
F4
%
95
S
Click and drag to sta
drawing a structure
mm
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GO
DII
F5
F6
F7
F8
F9
F10
6
CO
89
&
7
LU
E
R
T
Y
U
8*
9
0
D
F
G
H
J
K
L
Z
X
C
V B
N
M
36
Problem 7 of 10
Draw the major product of this reaction. Ignore inorganic byproducts.
S'
S
1. BuLi
2. ethylene oxide (C2H4O)
Select to Draw
a
Submit
Feedback (4/10)
30%
Retry
Curved arrows are used to illustrate the flow of electrons. Use the reaction conditions provided and follow
the arrows to draw the reactant and missing intermediates involved in this reaction.
Include all lone pairs and charges as appropriate. Ignore inorganic byproducts.
Incorrect, 6 attempts remaining
:0:
Draw the Reactant
H
H3CO
H-
HIO:
Ö-CH3
CH3OH2*
protonation
H.
a
H
(+)
H
Ο
CH3OH2
O:
H3C
protonation
CH3OH
deprotonation
>
CH3OH
nucleophilic addition
H.
HO
0:0
Draw Intermediate
a
X
Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell
Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell