Current Events > Can you help a brother out and plug me with this math answer

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OffTempo
09/04/20 2:56:25 PM
#1:


https://imgur.com/zb4ZixN

i need this

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trappedunderice
09/04/20 2:57:50 PM
#2:


C, final answer
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OffTempo
09/04/20 2:59:18 PM
#3:


trappedunderice posted...
C, final answer
im finna die

i think its d actually but i need some confirmation


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OffTempo
09/04/20 3:06:10 PM
#4:


cmon guys help a dude out

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YookaLaylee
09/04/20 3:07:21 PM
#5:


Copy and paste the answers into google and see if anyone else posted the answer
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thronedfire2
09/04/20 3:08:09 PM
#6:


A

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EmbraceOfDeath
09/04/20 3:09:30 PM
#7:


thronedfire2 posted...
A

Edit: Actually I think it's D since it's a continuous function.

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OffTempo
09/04/20 3:13:01 PM
#8:


YookaLaylee posted...
Copy and paste the answers into google and see if anyone else posted the answer
i tried that man, came up dry

a and d both agree that the range is y is greater than 4 but disagree on whether the domain is a set of integers or all real numbers

can anyone explain why its a set of integers rather than all real numbers?

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thronedfire2
09/04/20 3:17:24 PM
#10:


EmbraceOfDeath posted...
Edit: Actually I think it's D since it's a continuous function.

but X is still all just integers

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EmbraceOfDeath
09/04/20 3:18:05 PM
#11:


thronedfire2 posted...
but X is still all just integers
We don't see the whole function, just certain pairs in the function.

But the description of the function is that it's a continuous exponential function. That means it must still exist between integers, and being exponential y is going to be > 0. Actually, that makes me think C might be right lol, because we could have negative X values.

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Romes187
09/04/20 3:23:23 PM
#12:


Function is continuous so domain is the reals

function is exponential so range is greater than f(0) which is 4...maybe

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Romes187
09/04/20 3:24:13 PM
#13:


OffTempo posted...
i tried that man, came up dry

a and d both agree that the range is y is greater than 4 but disagree on whether the domain is a set of integers or all real numbers

can anyone explain why its a set of integers rather than all real numbers?


Its continuous

f(0) exists and f(1) exists so everything in between exists
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AngelsNAirwav3s
09/04/20 3:24:57 PM
#14:


EmbraceOfDeath posted...
We don't see the whole function, just certain pairs in the function.

But the description of the function is that it's a continuous exponential function. That means it must still exist between integers, and being exponential y is going to be > 0. Actually, that makes me think C might be right lol, because we could have negative X values.

I think C as well, same reasoning for it being all real numbers (its a continuous function not a discrete function).

Plus when X = 0, we have Y = 4... so that eliminates the answers w/ the range of Y is always greater than 4 (it is not a greater than or equal to sign).

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Romes187
09/04/20 3:25:54 PM
#15:


AngelsNAirwav3s posted...
I think C as well, same reasoning for it being all real numbers (its a continuous function not a discrete function).

Plus when X = 0, we have Y = 4... so that eliminates the range of Y is always greater than 4 (it is not a greater than or equal to sign).

ah good point. Missed that

change my answer to c
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Fam_Fam
09/04/20 3:26:37 PM
#16:


The answer is C.

its continuous so the domain is all real numbers (eliminating A and B)

the range must be y > 0, because 4 cannot be the minimum of the function (an increasing exponential function has no minimum), so the horizontal asymptote must be lower than y = 4 (eliminating D). Therefore the only answer that works is C.
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OffTempo
09/04/20 3:30:15 PM
#17:


Huh. Well I did go with C. That was the only answer I was unsure of and I did pass the quiz.

I don't have access to look at the questions I missed or see why I got an answer right but the explanations on here were really helpful. I appreciate that guys. Thanks!

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Romes187
09/04/20 3:31:16 PM
#18:


Its definitely C

did you get why the domain has to be the reals?
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OffTempo
09/04/20 3:39:48 PM
#19:


I get it, its because its continuous function rather than having distinct and separate values

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