1103024505
Level:
A
Given the graph of the function \( f \), find \( \lim\limits_{x\rightarrow1^+}f(x) \).
\( 2 \)
\( 0 \)
\( -1 \)
does not exist
A
1103024504
Level:
A
Given the graph of the function \( f \), find \( \lim\limits_{x\rightarrow1^-}f(x) \).
\( -1 \)
\( 0 \)
\( 2 \)
does not exist
1103024503
Level:
A
Given the graph of the function \( f \), find \( \lim\limits_{x\rightarrow1}f(x) \).
does not exist
\( -1 \)
\( 0 \)
\( 2 \)
1103024502
Level:
A
Given the graph of the function \( f \), find \( \lim\limits_{x\rightarrow0}f(x) \).
\[f(x)=\sin\!\left(\frac1x\right)\]
does not exist
\( a \)
\( -a \)
\( 0 \)
1103024501
Level:
A
Given the graph of the function \( f \), find \( \lim\limits_{x\rightarrow0}f(x) \).
\[f(x)=x^2\cdot\cos\!\left(\frac1x\right)+a,\ a\in\mathbb{R}\]
\( a \)
does not exist
\( 0 \)
\( a^2 \)
1103023905
Level:
A
The graph of \( f' \) is given in figure. Function \( f' \) is the derivative of a function \( f \). Choose which of the following graphs is the graph of \( f \).
1103023904
Level:
A
The graph of \( f' \) is given in figure. Function \( f' \) is the derivative of a function \( f \). Choose which of the following graphs is the graph of \( f \).
1103023903
Level:
A
The graph of \( f' \) is given in figure. Function \( f' \) is the derivative of a function \( f \). Choose which of the following graphs is the graph of \( f \).
1103023902
Level:
A
The figure shows the derivative of one of the functions displayed below. Choose the function.
1103023901
Level:
A
The graph of \( f' \) is given in figure. Function \( f' \) is the derivative of a function \( f \). Choose which of the following graphs is the graph of \( f \).
