The molecule, methylacetamide is polar or not has to be identified. Concept Introduction: The unequal distribution of shared electrons caused by differences in electronegativity between bonded atoms is called bond polarity. A molecule is non-polar, if the charge distribution is symmetric and a molecule is polar if the charge distribution is asymmetric. I a molecule us symmetric in shape it is said to be non-polar. If a molecule is not regular, it is said to be polar.
The molecule, methylacetamide is polar or not has to be identified. Concept Introduction: The unequal distribution of shared electrons caused by differences in electronegativity between bonded atoms is called bond polarity. A molecule is non-polar, if the charge distribution is symmetric and a molecule is polar if the charge distribution is asymmetric. I a molecule us symmetric in shape it is said to be non-polar. If a molecule is not regular, it is said to be polar.
Solution Summary: The author explains that the molecule, methylacetamide, is non-polar if the charge distribution is symmetric and the electrostatic potential surface confirms the prediction.
The molecule, methylacetamide is polar or not has to be identified.
Concept Introduction:
The unequal distribution of shared electrons caused by differences in electronegativity between bonded atoms is called bond polarity.
A molecule is non-polar, if the charge distribution is symmetric and a molecule is polar if the charge distribution is asymmetric.
I a molecule us symmetric in shape it is said to be non-polar. If a molecule is not regular, it is said to be polar.
(b)
Interpretation Introduction
Interpretation:
The expected position of positive and negative charges in methylacetamide has to be predicted and also identify whether the electrostatic potential surface confirm the prediction.
Concept Introduction:
Electrostatic potential surface or maps are known as molecular electrical potential surfaces, that illustrates the charge distributions of molecules three dimensionally.
There is an instrument in Johnson 334 that measures total-reflectance x-ray fluorescence (TXRF) to do elemental analysis (i.e., determine what elements are present in a sample). A researcher is preparing a to measure calcium content in a series of well water samples by TXRF with an internal standard of vanadium (atomic symbol: V). She has prepared a series of standard solutions to ensure a linear instrument response over the expected Ca concentration range of 40-80 ppm. The concentrations of Ca and V (ppm) and the instrument response (peak area, arbitrary units) are shown below. Also included is a sample spectrum. Equation 1 describes the response factor, K, relating the analyte signal (SA) and the standard signal (SIS) to their respective concentrations (CA and CIS).
Ca, ppm
V, ppm
SCa, arb. units
SV, arb. units
20.0
10.0
14375.11
14261.02
40.0
10.0
36182.15
17997.10
60.0
10.0
39275.74
12988.01
80.0
10.0
57530.75
14268.54
100.0…
A mixture of 0.568 M H₂O, 0.438 M Cl₂O, and 0.710 M HClO are enclosed in a vessel at 25 °C.
H₂O(g) + C₁₂O(g) = 2 HOCl(g)
K = 0.0900 at 25°C
с
Calculate the equilibrium concentrations of each gas at 25 °C.
[H₂O]=
[C₁₂O]=
[HOCI]=
M
Σ
M
What units (if any) does the response factor (K) have? Does the response factor (K) depend upon how the concentration is expressed (e.g. molarity, ppm, ppb, etc.)?