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What can be predicted about an element b knowing which period it is in?
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Why Mendeleev put more than one element in one place?
caz he predicted to be another elements ...may b..
Is b a element or compound?
Element : Boron
What is the smallest particle (a)element (b) compound?
An element is a part of a compound.
What atom has the atomic number of 10?
The element with the atomic number 10 is Neon (Ne). It is a Noble gas and is in Group VII B of the periodic table. And in period 2.
Which element has a greater atomic mass A or B?
porn
The element found in group 13 and in period 2 is?
This element is boron (B).
What element is found in group 13 period 2?
Boron is the element. Its symbol is B.
Why Mendeleev put more than one element in one place?
caz he predicted to be another elements ...may b..
What element is found in period 2 and group 13?
Boron is the element. Its symbol is B.
Element A is in the same group as element B and the same period as element C Which two of the three elements are likely to have similar properties?
Element A and element B are the most likely to have similar properties because they belong in the same family, because if you know an element's family you can tell the number of valance electrons and the elements they react with. In periods, the properties are not alike, they slowly change in a pattern.
What element is element B?
Chemical symbol B represents the element Boron. Boron is a p block element.
How can you know A is a subset of B by looking at a membership table?
If every element of A is an element of B then A is a subset of B.
Is b a element or compound?
Element : Boron
What is a subsets?
A is a subset of a set B if every element of A is also an element of B.
Is N3 a compound or element?
a element b\c it has no other elements in the equation
B on periodic table?
B stands for Boron on the periodic table.
What are field axioms?
Field Axioms are assumed truths regarding a collection of items in a field. Let a, b, c be elements of a field F. Then: Commutativity: a+b=b+a and a*b=b*a Associativity: (a+b)+c=a+(b+c) and (a*b)*c = a*(b*c) Distributivity: a*(b+c)=a*b+b*c Existence of Neutral Elements: There exists a zero element 0 and identify element i, such that, a+0=a a*i=a Existence of Inverses: There is an element -a such that, a+(-a)=0 for each a unequal to the zero element, there exists an a' such that a*a'=1
