An operation * is defined

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  1. which of the following are binary operation.justify your answer.(i) the operation . defined on Q by a.b =a(b-a) (ii) the
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    2. gourav bhardwaj asked by gourav bhardwaj
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  2. Which of the following are binary operation.justify your answer.(i) the operation . defined on Q by a.b =a(b-a) (ii) the
    1. answers icon 1 answer
    2. gourav bhardwaj asked by gourav bhardwaj
    3. views icon 659 views
  3. A binary operation is defined on a set R, of really numbers a*b=a+b+2. Find the:a) identity element under the operation * b)
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    2. Samba mambo asked by Samba mambo
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  4. A binary operation * is defined on the set R of real numbers by:a*b=a+b-2ab,where a,b€R (I)is the operation * closed on the
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    2. CHIBUIKE CHIDINMA JUDITH asked by CHIBUIKE CHIDINMA JUDITH
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  5. The operation * is defined on the set r of rea- numbers by a*b=-1 , for all a, b, £ r is r closed under * is the operation
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    2. Ruth asked by Ruth
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  6. An operation * is defined on the set of real numbers,R, by x *=x+y+3xy if * is commutative (a) find the Identity element of R
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    2. Abundance asked by Abundance
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  7. A binary operation + defined on the set R of real numbers by a+b= a+b +ab where a bAR find the operation +the identity element
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    2. Catherine asked by Catherine
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  8. A binary operation * is defined on the set R of real numbers by x*y=x+y xy where x,y belongs to R. Find, under the operation *,
    1. answers icon 1 answer
    2. CHIBUIKE CHIDINMA JUDITH asked by CHIBUIKE CHIDINMA JUDITH
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  9. An operation * is defined on the set of real numbers,R, by x *=x+y+3xy if * is commutative (a) find the Identity element of R
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    2. Abundance asked by Abundance
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  10. An operation is defined on the set of integers by x*y=x+y+3xyI) Construct a table for this operation on the set {-1,0,1,2}
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    2. Anonymous asked by Anonymous
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