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Mathematics 10 Online
OpenStudy (anonymous):

Which function represents exponential growth? Select one: a. y(x) = 3(2.2)x b. y(x) = 3x2 + 2x + 1 c. y(x) = 3(.22)x d. None of the above

OpenStudy (anonymous):

@kc_kennylau @TylerD

OpenStudy (tylerd):

exponential growth is the form \[f(x)=ab^x\]

OpenStudy (tylerd):

yep

OpenStudy (kc_kennylau):

And for it to be growth, b must be larger than one

OpenStudy (nincompoop):

NONE of them represent any exponents

OpenStudy (anonymous):

lol

OpenStudy (anonymous):

so its non of the above

OpenStudy (kc_kennylau):

He means that when you copy \(\Large e^x\), you just copy the text and it becomes ex, which makes it not an exponent.

OpenStudy (kc_kennylau):

To prevent that, you can use the notation e^x to represent \(\Large e^x\)

OpenStudy (kc_kennylau):

But I think most of the people here know that you are referring to \(\large e^x\) when you type ex, so @nincompoop please don't be so stubborn.

OpenStudy (anonymous):

are you guys done arguing I need help

OpenStudy (kc_kennylau):

I think the information given by Tyler and me is sufficient for you to complete the question.

OpenStudy (nincompoop):

study and show what you've learned please do not expect to be spoon-fed with answers

OpenStudy (anonymous):

u mad bro

OpenStudy (kc_kennylau):

Firstly the variable (x) should be the index instead of the base, so option B is eliminated.

OpenStudy (kc_kennylau):

\[\mbox{base}^\mbox{index}\]

OpenStudy (kc_kennylau):

And the base should be larger than 1 for it to be a growth (otherwise it's called a decay), so option C is also eliminated.

OpenStudy (kc_kennylau):

Option A matched the two requirements, so it is the correct answer.

OpenStudy (anonymous):

thnx man

OpenStudy (anonymous):

I really understand it now

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