octahedral
electron-pair geometry is octahedral with no LPs and the molecule geometry is octahedral
its a trigonal pyramid but it can also be tetrahedral because it has a lone pair of electron bonded to the centrel atom (P)
noncoplaner
Basic geometry terms are lines, points segments and rays, so it should be "point".
q p r s t u v w x y z are the alphabets for logic branch of mathematics in fact logic and geometry help each other a lot
electron-pair geometry is octahedral with no LPs and the molecule geometry is octahedral
lone-pair electronsbonded pairs of electronsi hate apextrue dat >~>S and P OrbitalsBonded pairs of electrons, Lone-pair electrons
Iodine fluoride has the molecular formula of IF3. It is composed of one iodine (I) and three fluoride (F) atoms. The Lewis dot structure for iodine fluoride is (the four eletrons above iodine belong to it and not the fluorine). . .F:I:F . F
Ionization is the process of removing one or more electrons from a neutral atom. This results in the loss of units of negative charge by the affected atom. The atom becomes electrically positive (a positive ion). The products of a single ionizing event are called an electron-ion pair.
its a trigonal pyramid but it can also be tetrahedral because it has a lone pair of electron bonded to the centrel atom (P)
In p-type semiconductors, electron-hole pairs can be created at room temperature by thermal excitation. When a hole is created by an electron moving from the valence band to the conduction band, a corresponding electron-hole pair is formed. This process can occur due to energy supplied by thermal vibrations even at room temperature.
n[p
~e → p
PCl3 has a pyramidal geometry, with three polar P-Cl bonds and one lone pair of electrons. Hence the molecule is polar.
There are five valence electrons in phosphorus, hence there are five dots around P atom, one electron pair and three lone electrons.
parallelogramperimeterpentagonprismproofprotractorPythagorean Theorem
A conditional statement is much like the transitive property in geometry, meaning if: P>Q and ~N>P then you can conclude: if ~N>Q