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Quiz 1 1. The graph of the function f(x) is shown below. Use it to evaluate the following. a) lim_{x?0^-} f(x) = e) lim_{x?1^-} f(x) = b) lim_{x?0^+} f(x) = f) lim_{x?1^+} f(x) = c) lim_{x?0} f(x) = g) lim_{x?1} f(x) = d) f(0) = h) f(1) = 2. Determine lim_{x?-2} g(x) using the table of values below. x | g(x) -2.1 | 0.7443 -2.01 | 0.7492 -2.001 | 0.7499 -2 | DNE -1.999 | 0.7501 -1.99 | 0.7514 -1.9 | 0.7547 3. Use a table of values to determine the limit. Show your work. lim_{x?0} (e^x - 1) / (5 sin(x))

          Quiz 1

1. The graph of the function f(x) is shown below. Use it to evaluate the following.

a) lim_{x?0^-} f(x) = 
e) lim_{x?1^-} f(x) = 
b) lim_{x?0^+} f(x) = 
f) lim_{x?1^+} f(x) = 
c) lim_{x?0} f(x) = 
g) lim_{x?1} f(x) = 
d) f(0) = 
h) f(1) = 

2. Determine lim_{x?-2} g(x) using the table of values below.

x | g(x)
-2.1 | 0.7443
-2.01 | 0.7492
-2.001 | 0.7499
-2 | DNE
-1.999 | 0.7501
-1.99 | 0.7514
-1.9 | 0.7547

3. Use a table of values to determine the limit. Show your work.
lim_{x?0} (e^x - 1) / (5 sin(x))

Show more…

Quiz 1

1. The graph of the function f(x) is shown below. Use it to evaluate the following.

a) limx?0^- f(x) =
e) limx?1^- f(x) =
b) limx?0^+ f(x) =
f) limx?1^+ f(x) =
c) limx?0 f(x) =
g) limx?1 f(x) =
d) f(0) =
h) f(1) =

2. Determine limx?-2 g(x) using the table of values below.

x | g(x)
-2.1 | 0.7443
-2.01 | 0.7492
-2.001 | 0.7499
-2 | DNE
-1.999 | 0.7501
-1.99 | 0.7514
-1.9 | 0.7547

3. Use a table of values to determine the limit. Show your work.
limx?0 (e^x - 1) / (5 sin(x))

Added by Pablo S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Andrew Noble

01/17/2023

Step 1

From the graph, as \(x\) approaches 0 from the left, \(f(x)\) approaches -1. Therefore, \[ \lim_{x \to 0^-} f(x) = -1. \] Show more…

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Thanks for your feedback!

The graph of the function f(x) is shown below. Use it to evaluate the following: a) lim_{x→0^-} f(x) = b) lim_{x→0^+} f(x) = c) lim_{x→0} f(x) = d) f(0) = e) lim_{x→1^-} f(x) = f) lim_{x→1^+} f(x) = g) lim_{x→1} f(x) = h) f(1) = Determine lim_{x→-2} g(x) using the table of values below. x | g(x) -2.1 | 0.7443 -2.01 | 0.7492 -2.001 | 0.7499 -2 | DNE -1.999 | 0.7501 -1.99 | 0.7514 -1.9 | 0.7547 Use a table of values to determine the limit. Show your work. lim_{x→0} (e^x - 1) / (5 sin(x))

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