1103024408
Level:
A
The graph of \( f \) is given in figure. Choose which of the following graphs is the graph of \( f' \)
(function \( f' \) is the derivative of a function \( f \)).
Derivative
1103024409
Level:
A
The graph of \( f \) is given in figure. Choose which of the following graphs is the graph of \( f' \)
(function \( f' \) is the derivative of a function \( f \)).
1103143701
Level:
A
Choose the graph of a function \( f \) for which \( f(0)=0 \), \( f'(0)=3 \), \( f'(1)=0 \), \( f'(2)=-1 \) (\( f' \) is the derivative of the function \( f \)).
1103143702
Level:
A
Choose the graph of a function \( f \) for which \( f(0)=0 \), \( f'(1)=-1 \), \( f'(2)=0 \), \( f'(3)=3 \) (\( f' \) is the derivative of the function \( f \)).
1103143703
Level:
A
Choose the graph of a function \( f \) for which \( f'(-2)=0 \), \( f'(-1)=-2 \), \( f'(2)=4 \) (\( f' \) is the derivative of the function \( f \)).
1103143704
Level:
A
Choose the graph of a function \( f \) for which \( f(-2)=0 \), \( f'(-1)=0 \), \( f'(0)=1 \), \( f'(2)=-3 \) (\( f' \) is the derivative of the function \( f \)).
1103143705
Level:
A
Choose the graph of a function \( f \) for which \( f'(-1) > 0 \), \( f'(0)=0 \), \( f'(1) < 0 \), \( f'(3) > 0 \) (\( f' \) is the derivative of the function \( f \)).
1103163601
Level:
A
The graph of \( f \) is given in the figure. Choose which of the following graphs is the graph of \( f' \). (The function \( f' \) is the derivative of the function \( f \).)
1103164701
Level:
A
The graph of \( f \) is given in the figure, where \( A \), \( B \) and \( C \) are points on the graph. If \( x_A \), \( x_B \) and \( x_C \) denote the \( x \)-coordinates of the points the \( A \), \( B \) and \( C \), and if \( f' \) is the derivative of \( f \), then:
\( f'( x_A ) > f'( x_B ) > f'( x_C ) \)
\( f'( x_A ) < f'( x_B ) = f' ( x_C ) \)
\( f'( x_A ) > f'( x_B ) = f'(x_C ) \)
\( f'(x_A ) < f'( x_B ) < f'( x_C ) \)
\( f'( x_A ) = f'( x_B ) > f'( x_C ) \)
1103164702
Level:
A
The graph of \( f \) is given in the figure, where \( A \), \( B \) and \( C \) are points on the graph and \( y \)-coordinate of the point \( B \) is the maximum value of the function \( f \). If \( x_A \), \( x_B \) and \( x_C \) denote the \( x \)-coordinates of the points \( A \), \( B \) and \( C \), and if \( f' \) is the derivative of \( f \), then:
\( f'( x_A ) > 0 \), \( f'( x_B ) = 0 \), \( f'( x_C ) < 0 \)
\( f'( x_A ) > 0 \), \( f'( x_B ) > 0 \), \( f'( x_C ) < 0 \)
\( f'( x_A ) < 0 \), \( f'( x_B ) = 0 \), \( f'( x_C ) < 0 \)
\( f'( x_A ) < 0 \), \( f'( x_B ) = 0 \), \( f'( x_C ) > 0 \)