The table below shows values of function \(f\). What is \(f(2)\)?
- \(7\)
- \(9\)
- \(11\)
- \(5\)
Learn to reason about and solve Grade 8 problems involving Reading Function Values.
The table below shows values of function \(f\). What is \(f(2)\)?
The graph shows function \(g\). What is \(g(2)\)?
A phone plan charges based on minutes used. The table shows the cost \(C(m)\) for \(m\) minutes. What is \(C(200)\)?
The table shows \(f(x)\). If \(f(x)=8\), what is \(x\)?
The graph shows function \(h\). Which of the following is true?
The table shows values of \(f(x)=3x-2\). What is \(f(5)\)?
The mapping diagram shows function \(f\). What is \(f(2)\)?
From the graph of \(f(x)\), what is \(f(-1)\)?
Locate \(x=2\) in the table; the corresponding \(f(x)\) value is \(9\).
Locate \(x=2\) on the horizontal axis and read the corresponding \(y\)-coordinate from the graph: \(y=3\).
Locate \(m=200\) in the table; the cost is \($30\).
Find the output value \(8\) in the table; it corresponds to \(x=3\).
From the graph, at \(x=1\) the point is at \((1,1)\), so \(h(1)=1\). Options A, C, and D are incorrect based on the plotted points.
Substitute \(x=5\): \(f(5)=3(5)-2=15-2=13\).
Follow the arrow from input \(2\) to output \(7\). Therefore, \(f(2)=7\).
Locate \(x=-1\) and read the corresponding \(y\)-value from the graph: \(y=2\). So \(f(-1)=2\).