A binary operation * is defined on the set R, of real numbers by x*y=3x+3y-xy for all x,y∈R. Determine, in terms of x, the identity element of the operation.
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Let e be the identity element
Then x*e = e*x = e
Now x*e = e gives
3x + 3e - xe = e
=> xe - 2e = 3x
=> e = 3x /(x-2)
So the required identity element = 3x /(x-2)
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