0
Properties of B cell epitopes
•The size is determined by the size, shape and amino acid residue of the Ag-binding site on the Ab molecule
•The binding involves weak non covalent interaction
•Native proteins generally hydrophilic amino acids
•Sequential or non-sequential amino acids
•Located in mobile regions
•Accessible
Properties of T cell epitopes
•T cell recognize Ag that has been processed in antigenic peptides with MHC
•Antigenic peptides recognized by T cells form trimolecular complexes with a T cell receptor and MHC molecules
•Internal peptides
Still curious? Ask our experts.
Chat with our AI personalities
Devin
Taiga
MaxineAdd your answer:
Earn +20 pts
What are commutative and associative properties of addition?
Commutative Law: a + b = b + a Associative Law: (a + b) + c = a + (b + c)
What are multiplication properties?
The answer depends on the context. For example, multiplication of numbers is commutative (A*B = B*A) but multiplication of matrices is not.
What is formula for partial volume of a elliptical head?
A comprehensive answer to this question will be found at: See Related Links put a (major axis) in cell B1 put b (minor axis) in cell B2 put L (lenght of tank) in cell B3 and put variable height in cell B6 to .... put this formula to Microsoft excel in cell C6 =(B$1/2*B$2/2*ACOS(1-B6/B$2*2)-B$1/2*(B$2/2-B6)*SQRT(1-(1-B6/B$2*2)^2))*B$3 result will given in cell C6
Properties of addition?
If 'a', 'b' and 'c' are any three numbers, then the properties of addition are:* Associative: the value of a + (b + c) is the same as (a + b) + c;* Additive identity: there exists zero (0) such that a + 0 = a;* Additive inverse: for every number a there is an additive inverse, denoted by (-a), such that a + (-a) = (-a) + a = 0;* Commutative: the value of a + b is the same as b + a;* Closed: the value of a + b is another number in the original set of a and b, for example, if aand b are both integers, then a + b will also be an integer.
Which property is which in math?
the basic number properties in math are associative, commutative, and distributive associative: (for addition) a+(b+c)=(a+b)+c (for multiplication) a(bc)=(ab)c or a*(b*c)=(a*b)*c commutative: (for addition) a+b=b+a (for multiplication) a*b=b*a or ab=ba distributive: a(b+c)=ab+ac or a(b+c)=a*b + a*c
