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Part A and B are good, part C though Let's factor it out first
I'm not sure if they're asking for the coefficient before or after? If it's before you're right If it's after, we would first distribute the 9 into the 7+2x
I do suppose you are right though, since that is in factored out form
Yeah, lets see it Good job on the first btw
So for part A, they want you to write down the formula, but with the numbers plugged in. How would that look?
Sure Part A is just plugging in without answering Part B is actually answering
It's alright. Remember, Part A has no calculations involved. We're just taking the formula they gave us and rewriting it, but we're just changing the r and s to the values they gave us
\[3.14((r)(s)+(r^2))\]Thats what we have. Can you rewrite that and replace the R and S with the given values for me?
Correct! That's Part A. Now let's do Part B
So let's do what's in the parenthesis first \[(5)(3)+(3^2)\] Let's find (5)(3), then let's find (3^2), then we can add those two answers together
I like all of that, but recheck if 15 + 9 really is 21
Oh, I don't think you are. Everyone does it I remember writing that 2+3=2 on a Calculus Test lol But yeah, after you do 24, you got the rest right
Yep, just re calculate 24x3.14 since you had to change the 21 to a 24
Looks good!
Do you see any ways in which we can make some equivalent expressions?
So what do you see? lol
Technically, it is! I like that idea
I'm not sure if your teacher will accept that, but that is a different and equivalent expression. They want one more expression in Part A
Yep, looks good
Yeah, that's why I was thinking of something different. I'm not sure if those equivalents will roll over to part B. You could say addition works no matter the order, but I don't think that's valid enough
Let's distribute So, we have have \[6(m+2+7m)\] \[(6)(m) = ?\] \[(6)(2) = ?\] \[(6)(7m) = ?\]
When distributing, let's take this expression for example, we multiply the 6 (The number outside the parenthesis) by everything that's in the parenthesis
Right \[(6)(m)\] would simply be \[6m\] What would \[(6)(7m)\] be? This one is a combination of the first two
Right do 6x7 first, then add the m on the end after calculating
Alright, so we started with \[6(m+2+7m)\] When just distributed the 6 into everything, giving us \[6m+12+42m\] That's our first example
Now for the second, let's combine like terms \[6m + 12 +42m\] Does this expression have any like-terms?
The 6m and the 42m do, because they both are a number that ends in m Because of this, we can add these together
We would do \[42m+6m = ?\]
We can then add that to the 12 to get \[12+48m\] As our second expression
Yes
Let's use the first expression we made, do you have that one?
Ok. Factor out a 6 for me, then
So, let's take a 6 out of that equation 6(6m + 12 + 42m) Now divide everything in the parenthesis by 6 (since you took a 6 out)
6m/6 12/6 42m/6
Sure, lets say I have 2(x + 5 + 3x) After blah blah, we get 2x+10+6x Now we factor out a 2 2(2x+10 +6x) We then divide by 2 2x/2 = 2 10/2 = 5 6x/2 = 3x Those 3 answers are in the original, making the equivalent true
2x/2 = x I mean
I don't do direct answers, especially with moderators question floating
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