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OpenStudy (anonymous):
Find the limit of the function by using direct substitution.
limit as x approaches zero of (x^2 + 5)
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OpenStudy (alekos):
just substitute x = 0 and you have the limit as x -> 0
OpenStudy (anonymous):
so 5?
OpenStudy (alekos):
yep
OpenStudy (anonymous):
can you help me with one more?
OpenStudy (alekos):
fire away
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OpenStudy (anonymous):
Find the limit of the function algebraically.
limit as x approaches four of quantity x squared minus sixteen divided by quantity x minus four.
OpenStudy (anonymous):
I think it's 8 but I'm not sure
OpenStudy (welshfella):
note if you plug in x = 4 you get 0/0
OpenStudy (anonymous):
so no limit?
OpenStudy (welshfella):
oh you can divide of course Silly me
dividing gives x + 4
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OpenStudy (anonymous):
so it is 8?
OpenStudy (anonymous):
@welshfella
OpenStudy (welshfella):
yes i would say so
limits are not my strong point though
just a sec
OpenStudy (anonymous):
okay
OpenStudy (welshfella):
yes 8 it is
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OpenStudy (welshfella):
limit as x approaches 4 of (x^2 - 16)/ (x - 4)
OpenStudy (anonymous):
Yay! thank you
OpenStudy (welshfella):
the above link confirms it
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