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OpenStudy (mathsucks321):
@Will.H @563blackghost
OpenStudy (mathsucks321):
@.Sam. @Nnesha
OpenStudy (mathsucks321):
@mathstudent55
OpenStudy (kaedaaguirre):
its a
OpenStudy (mathsucks321):
Please explain.
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OpenStudy (mathstudent55):
How do you go from one term to the next?
OpenStudy (mathstudent55):
How do you go from 3 to 7?
OpenStudy (mathstudent55):
What do you do to 3 to get 7?
OpenStudy (mathsucks321):
Add
OpenStudy (mathsucks321):
@mathstudent55
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OpenStudy (mathstudent55):
Add 4.
Then notice that it is the same for each pair of terms.
From 3 to 7: add 4.
From 7 to 11: add 4.
From 11 to 15: add 4.
From 15 to 19: add 4.
Ok so far?
OpenStudy (mathsucks321):
ok
OpenStudy (mathsucks321):
It is C
OpenStudy (mathsucks321):
But I have to keep explaining, well I think it is C
OpenStudy (mathstudent55):
That means the general recursive formula musy show that to get a term, you add 4 to the previous term.
A general term is \(\Large a_n\).
The previous term is \(\Large a_{n - 1}\)
Which formula shows that a general term, \(\Large a_n\) equals
the previous term \(\Large a_{n - 1} \) plus 4?
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OpenStudy (mathsucks321):
C
OpenStudy (mathstudent55):
Yes, you are correct. The answer is C.
There you see that each terms is the previous term plus 4.