May you check my answers? I got D. and I think the last one looks like this: 4+6= 2(2+3) @ganeshie8
A and D
@ganeshie8 Please help me..
Any doubt??
@waterineyes Yes!!!! I need help with both of them. I got option D for the first one and I think the last one looks like this: 4+6= 2(2+3)
@waterineyes
Yes for last one you are very well right.. 4 + 6 = 2(2 + 3), so here what property you are using??
There?? Tell me here which property is being used??
Is the first question option D or A? I think the last one is distributive.
@waterineyes
Yes the last one is Distributive.. \(a(b + c) = ab + ac\) or \(ab + ac = a(b+c)\) This property is Distributive Property.. So, for last one D is right.
But for first one, how are you getting D?? Can you explain, where is the doubt coming??
Well you are distributing the 3, correct? I'm confused because some people have told me it's associative! :(
@waterineyes
Why are you replying so late??
There is no Distributive Property in Multiplication case..
\[a(bc ) = (ab)c\] It is Associative Property of Multiplication..
Here, you are not distributing a to b and c, you are just changing the brackets.. Earlier, brackets were with bc and now brackets are with ab..
Similarly, \(3(3 \cdot y) = (3 \cdot 3 ) y\)
You must know it : \(a + b = b + a\) \(\implies \text{Commutative Property of Addition}\) \(a + (b + c) = (a + b) + c\) \(\implies \text{Associative Property of Addition}\) \(a(b + c) = ab + ac\) \(\implies \text{Distributive Property of Addition}\) \(ab = ba\) \(\implies \text{Commutative Property of Multiplication}\) \(a(bc) = (ab)c\) \(\implies \text{Associative Property of Multiplication}\)
Thank you so much, sorry for the delay- OS doesn't send me the notifications :/
Okay, then you must stick to your post... :P
:)
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