Quick question. Which expression is equivalent to 8a + 14? 2(2a + 12) 4(4a + 10) 4(2a + 8) 2(4a + 7)
i can help you
thank you
first lets find out what the original equation equals
Distribute 2 and 4 into the equations.
a=1.75
so just insert 1.75 for all the equations with a and see what you get
what do you mean like this? a(4*2)
D. could work
the if we distribute that that would be a(2) + a(4) right?
For me, it's an eyeball problem. Just look at it and write down the answer. 8 is more than half of 14. No matter what else happens, this relationship should always remain. 2(2a + 12) -- 2 is less than half of 12 - no good. 4(4a + 10) -- 4 is less than half of 10 - no good. 4(2a + 8) -- 2 is less than half of 8 - no good. 2(4a + 7) -- We could have something, here.
oh ok thank you
Cuz 2(4a+7) is the same as (2*4a)+(2*7)
i wish i can give more than 1 medal
I GAVE U THE ANSWER 1ST
Can I get it plz
~BEGGING HANDS~
HOL UP
I got an idea
ok i guess sorry @tkhunny u where of great help
what is it?
How about Nerd gives me a medal and I give @tkhunny 1
ok deal
@tkhunny Didn't you just give him the answer?
such complications in life xD
He did indeed, and so did I
LOLz
whatever...lol thank you all of you guys i would give you all medals
@iGreen i have a question, was 1.75 and everything i said right or was i not explaining it right i really want to know cuz i want to get better at helping people
@iGreen i got the Chad wants to buy some books over the Internet. Each book costs $10.01 and has a shipping cost of $9.96 per order. If Chad wants to spend no more than $50 for his books, which inequality shows the maximum number of books, p, that he can buy? question wrong
@iGreen what did we do wrong?
@iGreen?
do you have choices for that problem
9.96p − 10.01p ≤ 50, so p ≤ 1 9.96p + 10.01p ≤ 50, so p ≤ 2 9.96 − 10.01p ≤ 50, so p ≤ 3 9.96 + 10.01p ≤ 50, so p ≤ 4
we got b but thats not correct
the wierd marks are
less than and equil to
@iGreen
d
how is it d?
because we know that each book is 10.01 so times that by 4 and get 40.04 plus he shipping fee of 9.96 which gives you exactly 50 dollars...the word problem says he doesnt want to spend anything MORE than 50 dollars
Oh
with that equation he spends exactly 50 dollars
One question per post.
does that make sense?
yes thank you
no problem if you need more help I am here just ask for me
ok thank you
@iGreen It is a fair question. Two considerations: 1) If several errors have been made, making the whole discussion confusing, I have no problem simply clearing up the whole mess with a thorough solution. 2) If I have an entirely different approach that I think almost certainly was not presented in class or in course materials, I have no problem presenting the whole of the idea. The Code of Conduct says "just give them an answer". There is no proscription for thorough and complete process discussion. It certainly is possible that not everyone will agree with this assessment.
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