1.If
f(x)=− 25/ (2x+3)
find
lim ( f(1+h)−f(1)) /h
h→ 0
2.lim (2t^2−3t−2)/(t^2+t-6)
t→ 2
3.lim (x^2+4x-5)/(x^2+x-2)
x→ 1
4.lim x^2 / |x|
x→ 0
5.lim 1/|x|
x→ 0
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1.If
f(x)=− 25/ (2x+3)
find
lim ( f(1+h)−f(1)) /h
h→ 0
2.lim (2t^2−3t−2)/(t^2+t-6)
t→ 2
3.lim (x^2+4x-5)/(x^2+x-2)
x→ 1
4.lim x^2 / |x|
x→ 0
5.lim 1/|x|
x→ 0
Plug in 1+h for x in your expression and reduce.Quote:
1.If
f(x)=− 25/ (2x+3)
find
lim ( f(1+h)−f(1)) /h
h→ 0
Long divide first. This is an indeterminate form.Quote:
2.lim (2t^2−3t−2)/(t^2+t-6)
t→ 2
Same as #2Quote:
3.lim (x^2+4x-5)/(x^2+x-2)
x→ 1
This isQuote:
.lim x^2 / |x|
x→ 0
or
Think of it asQuote:
5.lim 1/|x|
x→ 0
Look at the graph.
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