If MN = QR, then JK + MN = JK + QR. @vzfreakz
What are your options.
@vzfreakz symmetric property substitution property addition property transitive property reflexive property
I don't think it would be substitution.
@vzfreakz so what would you go with?
I'll let @ganeshie8 answer this.
MN = QR Adding JK to both sides gives you : JK + MN = JK + QR
So... clearly it is _________ property ?
@ganeshie8 addition property?
Yep ! good work !!
@ganeshie8 can you help me in something else? i have to upload images so you can see the problem so ill ask thru here is it fine?
I'll try, ask...
For the proof shown, provide statement 5 @ganeshie8
got options for this ?
@ganeshie8 a. AB = DE c. BC = EF b. AB = EF d. AC = DF
No sir I do not. He asked this question to me earlier.
I forgot how to compute this property problem. It's been a while.
@vzfreakz yes the options are there . i mentioned you in the other question the options .
Number 3 is Commutative of -.
its a trick question - we need to fill 5th statement using the 3rd and 4th statements
lets look at 3rd and 4th statements
3. \(\color{red}{AC - BC} = \color{green}{DF - EF}\) 4. \(\color{red}{AC - BC = AB}\) \(\color{green}{DF - EF = DE}\)
Okay, this is what I got so far. The general example would be a=b, then 'a' may be substituted for 'b', and conversely. So, what I'm thinking is if (a+b)=c, then c may be substituted by any number.
Or it could be the other way around..
Exactly ! we need to substitute AB and DE in the 3rd statement
3. \(\color{red}{AC - BC} = \color{green}{DF - EF}\) 4. \(\color{red}{AC - BC = AB}\) \(\color{green}{DF - EF = DE}\) 5. \(\large \color{red}{AB} = \color{green}{DE}\)
see if that looks okay...
I'm watching this video just to be sure we're right.
@ganeishie8 yes it does can you help me with another one ? and it is asking to provide statement 3
So, is the answer right?
Same here friend, same here.
Alright, so its not an exam right ?
You're talking to @trruhgnh, just to be sure.
yes
@ganeshie8 no its not its just assignments
okay, the last question is pretty easy - heard of `transitive property` before ?
Transitive property : If \(a = b\) and \(b = c\), then \(a = c\).
In second statement you're given below : \(AB =CD\) and \(CD = EF\)
So by transitive property we can say : \(\large AB = ?\)
AD? @ganeshie8
You guys go ahead an work on this. I'm done answering this lol.
and*
If \(AB =CD\) and \(CD = EF\) , then \(\large AB = EF\)
transitive property tells us to simply equate first and last parts.. ^
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