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p(x) has the highest value in 4 years; p(x) has the highest value in 15 years n(x) has the highest value in 4 years; p(x) has the highest value in 15 years n(x) has the highest value in 4 years; n(x) has the highest value in 15 years p(x) has the highest value in 4 years; n(x) has the highest value in 15 years
An easier way to get someone to look at it for you is that when you post the question, type in big letters: "MEDAL WILL BE AWARDED" or "WILL MEDAL" or something like that. I know it works with me almost always. Why don't you try reposting the question?
Trust me, It Really Helps
\[p(x) = 3x + 200\\p(4)=3\times 4+200\] \[n(x) = 200(1.04)^x\\ n(4)=200\times (1.04)^4\] compare and contrast as the teachers say
Try asking your question on the Geometry subject instead
plug in the numbers, see what you get
It's been quite awhile since I've done Algebra omg
He didn't understand what you told him last time
I did not :( xD I am so slow to catch on, you guys might as well try to explain this to a blind turtle.
ok lets go slow
I totally understand the feeling
you have two functions, right? one is \[p(x) = 3x + 200,\]
the other is \[ n(x) = 200(1.04)^x\]
you are asked "Which account has the highest value in 4 years? "
to find the answer, where you see an \(x\) replace it by a \(4\) the first one to compute is \[p(4)=3\times 4+200\] what is that number?
did i lose you there?
I'm not sure. He pops in and out all the time
Lets try calling him
Stupid summer, xD no one can help meh :(
sorry if that was counted as mass- tagging :(
Look at what satellite73 said. Just plug the numbers into both functions and whatever gives you the largest number is the bank account to go with
that is correct.