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33 results

Anthony Madrazo
Binary Operations - Abstract Algebra (Modern Algebra)

A project video lecture in PhDMathEd at BUGS.

18:36
Binary Operations - Abstract Algebra (Modern Algebra)

285 views

4 years ago

Wazobia Max TV
SS3 TV LESSONS MATHEMATICS: BINARY OPERATIONS

TV LESSON SS3 is a Lagos state online class for SS3 student in preparation for WAEC. Subscribe- be the first to view our latest ...

14:17
SS3 TV LESSONS MATHEMATICS: BINARY OPERATIONS

864 views

5 years ago

Wazobia Max TV
SS3 TV LESSONS MATHEMATICS:  BINARY OPERATIONS 2

TV LESSON SS3 is a Lagos state online class for SS3 student in preparation for WAEC. Subscribe- be the first to view our latest ...

16:42
SS3 TV LESSONS MATHEMATICS: BINARY OPERATIONS 2

389 views

5 years ago

Doubtnut
Define a commutative binary operation no a non-empty set A.

Define a commutative binary operation no a non-empty set A.

3:04
Define a commutative binary operation no a non-empty set A.

129 views

5 years ago

Doubtnut
Distributivity of binary operations

Distributivity of binary operations.

5:21
Distributivity of binary operations

138 views

5 years ago

Doubtnut
Let `**` be a binary operation on `NN`, the set of natural numbers defined by `a**b=a^(b)` for all

Let `**` be a binary operation on `NN`, the set of natural numbers defined by `a**b=a^(b)` for all `a,binNN` is `**` associative or ...

3:31
Let `**` be a binary operation on `NN`, the set of natural numbers defined by `a**b=a^(b)` for all

405 views

5 years ago

Doubtnut
Let * be a binary operation on N defined by a*b = `a^(b)` for all a,b `in` N show that * is neither

Let * be a binary operation on N defined by a*b = `a^(b)` for all a,b `in` N show that * is neither commutative nor associative.

2:26
Let * be a binary operation on N defined by a*b = `a^(b)` for all a,b `in` N show that * is neither

1,028 views

5 years ago

Doubtnut
Definition and Theorem: Let * be a binary operation on a set S. If S has an identity element for *;

Definition and Theorem: Let * be a binary operation on a set S. If S has an identity element for *; then it is unique.

4:37
Definition and Theorem: Let * be a binary operation on a set S. If S has an identity element for *;

62 views

5 years ago

Doubtnut
Let * be an associative binary operation on a set S with the identity element e in S. Then. the

Let * be an associative binary operation on a set S with the identity element e in S. Then. the inverse of an invertible element is ...

7:06
Let * be an associative binary operation on a set S with the identity element e in S. Then. the

132 views

5 years ago

Doubtnut
A binary operation `**` on  `NN` is defined by `a**b=L.C.M.(a,b)` for all `a,binNN`.  (i) Find

A binary operation `**` on `NN` is defined by `a**b=L.C.M.(a,b)` for all `a,binNN`. (i) Find `15**18` (ii) Show that `**` is commutative ...

8:12
A binary operation `**` on `NN` is defined by `a**b=L.C.M.(a,b)` for all `a,binNN`. (i) Find

256 views

5 years ago

Doubtnut
An operation `@` on `QQ-{-1}` is defined by `a@b=a+b+ab` for  `a,binQQ-{-1}.` Find the identity

An operation `@` on `QQ-{-1}` is defined by `a@b=a+b+ab` for `a,binQQ-{-1}.` Find the identity element `einQQ-{-1}`.

2:17
An operation `@` on `QQ-{-1}` is defined by `a@b=a+b+ab` for `a,binQQ-{-1}.` Find the identity

13 views

5 years ago

Doubtnut
Find the identity element of the binary operation `**` on `ZZ` defined by `a**b=a+b+1` for all

Find the identity element of the binary operation `**` on `ZZ` defined by `a**b=a+b+1` for all `a,binZZ`.

2:01
Find the identity element of the binary operation `**` on `ZZ` defined by `a**b=a+b+1` for all

771 views

5 years ago

The Random Professor
Groups by Table 3

Finding a multiplication table for a group of order 4.

6:59
Groups by Table 3

446 views

9 years ago

Doubtnut
The identity element for the binary operation `**` defined on Q - {0} as `a ** b=(ab)/(2), AA a,

The identity element for the binary operation `**` defined on Q - {0} as `a ** b=(ab)/(2), AA a, b in Q - {0}` is.

2:36
The identity element for the binary operation `**` defined on Q - {0} as `a ** b=(ab)/(2), AA a,

4,397 views

5 years ago

Doubtnut
Let `A=RR_(0)xxRR` where `RR_(0)` denote the set of all non-zero real numbers. A binary operation

Let `A=RR_(0)xxRR` where `RR_(0)` denote the set of all non-zero real numbers. A binary operation `**` is defined on A as ...

3:10
Let `A=RR_(0)xxRR` where `RR_(0)` denote the set of all non-zero real numbers. A binary operation

54 views

5 years ago

Doubtnut
Let Z be the set of all  integers, then , the  operation * on Z defined  by a*b=a+b-ab is

Let Z be the set of all integers, then , the operation * on Z defined by a*b=a+b-ab is.

3:40
Let Z be the set of all integers, then , the operation * on Z defined by a*b=a+b-ab is

932 views

5 years ago

BRAOU-Live24
UG 4th Semester Mathematics (English Medium)

With respect to additional n with respect to additional moduloion modulus means this is one of the special binary operation and ...

1:12:59
UG 4th Semester Mathematics (English Medium)

163 views

Streamed 3 years ago

KKHSOU
Course : Abstract Algebra and Discrete Mathematics,  Unit -3,Group , BA 2nd Sem Group, Part -1

Mr. Harekrishna Deka Assistant Professor(Mathematics) KKHSOU.

13:21
Course : Abstract Algebra and Discrete Mathematics, Unit -3,Group , BA 2nd Sem Group, Part -1

372 views

2 years ago

Doubtnut
Check for commutative and associative `(NN,**)` where `a**b=gcd(a,b)` for all `a,binNN`.

Check for commutative and associative `(NN,**)` where `a**b=gcd(a,b)` for all `a,binNN`.

3:45
Check for commutative and associative `(NN,**)` where `a**b=gcd(a,b)` for all `a,binNN`.

77 views

5 years ago

Wazobia Max TV
SS3 TV LESSONS MATHEMATICS: SIMULTANEOUS LINEAR EQUATIONS IN TWO VARIABLES

TV LESSON SS3 is a Lagos state online class for SS3 student in preparation for WAEC. Subscribe- be the first to view our latest ...

16:42
SS3 TV LESSONS MATHEMATICS: SIMULTANEOUS LINEAR EQUATIONS IN TWO VARIABLES

519 views

5 years ago