Q: The element that is part of vitiman B 12?

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Each B vitamin has its own individual properties and its own unique biological role to play. As a group, these nutrients have so much in common that they are often thought of as a single entity.

Subset : The symbols ⊂ and ⊃(subset) A ⊆ B means every element of A is also an element of B

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Let the numbers be represented by a and b with a < b. Then a = b.25/100 and b = a + 12 As a = b.25/100 then 100a = 25b : 4a = b As b = a + 12 then substituting for b gives, 4a = a + 12 : 3a = 12 : a = 4. If a = 4 then b = a + 12 = 4 + 12 = 16 The two numbers are 4 and 12.

3b+4 = b+12 3b-b = 12-4 2b = 8 b = 4

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An element is a part of a compound.

Each B vitamin has its own individual properties and its own unique biological role to play. As a group, these nutrients have so much in common that they are often thought of as a single entity.

blah blah u need zink vitiman a b & c also alot of iron

Element B is boron and is the fifth element in the periodic table with the symbol B. It is a metalloid that is commonly used in the production of ceramics and glass.

If every element of A is an element of B then A is a subset of B.

Element : Boron

The periodic abbreviation for the element boron is B.

The chemical symbol for the element boron is B.

A is a subset of a set B if every element of A is also an element of B.

a element b\c it has no other elements in the equation

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

Subset : The symbols ⊂ and ⊃(subset) A ⊆ B means every element of A is also an element of B