Verify commutative property of rational number w.r. to multiplication if a= -3/4 and b= 4/9.
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Answered by
3
commutative property w.r.t multiplication = a×b = b×a
given, a= -3/4 and b = 4/9
verification : ab = ba
-3/4(4/9) = 4/9(-3/4)
⇒-12/36 = -12/36
⇒-1/3 = -1/3
here , proved ab = ba
hence commutative property under multiplication proved
given, a= -3/4 and b = 4/9
verification : ab = ba
-3/4(4/9) = 4/9(-3/4)
⇒-12/36 = -12/36
⇒-1/3 = -1/3
here , proved ab = ba
hence commutative property under multiplication proved
Answered by
1
commutative property of rational numbers is= a*b = b*a or a+b= b+a where a and b are rational numbers.
so we have the given numbers a= -3/4 and b=4/9 and we have to check whether this property holds or not in multiplication.
so in L.H.S= a*b
= -3/4 *4/9
= -12/36= -1/3
in R.H.S = b*a
= 4/9* -3/4
=-12/36= -1/3
as -1/3= -1/3
∴ L.H.S= R.H.S verified..
so we have the given numbers a= -3/4 and b=4/9 and we have to check whether this property holds or not in multiplication.
so in L.H.S= a*b
= -3/4 *4/9
= -12/36= -1/3
in R.H.S = b*a
= 4/9* -3/4
=-12/36= -1/3
as -1/3= -1/3
∴ L.H.S= R.H.S verified..
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