Ask a New Question

Question

A binary operation * is defined on the set R of real numbers by:a*b=a+b+ab where a, b € R.Calculate 5*(-2)*5. Find the identity element if R under the operation *. Determine the inverse under * of a general element a € R.
6 years ago

Answers

Akingbade
pls work it
5 years ago
Akingbade
No response
5 years ago
Akingbade
I did not vnder stand
5 years ago
Akingbade
How do i solve the qvestion
5 years ago

Related Questions

binary operation m.n=m2+n is associative or commutative? If a * b is a binary operation defined as a + b / a , evaluate 2 * 4. If # is a binary operation defined by a # b = maximum of { a, b } or a max b, find the value of 5 #... A binary operation * on the set of real numbers is defined by a*b= a+b-ab for a,b, c is belongs to R... The binary operation *on the set R of all real numbers is defined as a*b=2a+3b-5. a)find the inverse... let * be a binary operation defined on the set of real numbers by a*b=2ab obtain the inverse of an... If a binary operation (+) is defined on the R of real numbers by x (+) y = x + y + xy where x,y € R... 11. a. A binary operation * is defined on the set of R of real numbers by 𝑎 ∗ 𝑏 = 𝑎2 − 2𝑎𝑏 + 𝑏2,... If a binary operation is defined by p-q=2pq+p-q, find the value of 4+3. Define a binary operation* on the set of real numbers by a*b= [a-b]. Determine if is associative and...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use