suppose that function f is defined as followsGraph the function F ## Graphing a Piecewise-Defined Function: Problem Type 1### Function DefinitionSuppose that the function \( f \) is defined as follows:\[f(x) = \begin{cases} -3 & \text{if } -2 \leq x < -1 \\-2 & \text{if } -1 \leq x < 0 \\-1 & \text{if } 0 \leq x < 1 \\0 & \text{if } 1 \leq x < 2 \end{cases}\]### Graph the Function \( f \)Below is a visual representation of the function \( f(x) \) on a Cartesian plane.#### Explanation of the Graph- **Interval \([-2, -1)\)**: - The function value is \( -3 \) for \( x \) in the range \([-2, -1)\). - This is plotted as a horizontal line at \( y = -3 \) from \( x = -2 \) to \( x = -1 \), with an open circle at \( x = -1 \) indicating that the endpoint is not included. - **Interval \([-1, 0)\)**: - The function value is \( -2 \) for \( x \) in the range \([-1, 0)\). - This is plotted as a horizontal line at \( y = -2 \) from \( x = -1 \) to \( x = 0 \), also with an open circle at \( x = 0 \). - **Interval \([0, 1)\)**: - The function value is \( -1 \) for \( x \) in the range \([0, 1)\). - This is plotted as a horizontal line at \( y = -1 \) from \( x = 0 \) to \( x = 1 \), with an open circle at \( x = 1 \). - **Interval \([1, 2)\)**: - The function value is \( 0 \) for \( x \) in the range \([1, 2)\). - This is plotted as a horizontal line at \( y = 0 \) from \( x = 1 \) to \( x = 2 \), again with an open circle

Name: suppose that function f is defined as followsGraph the function F ## G
Uploaded: 2024-03-20T06:47:22.000Z
Channel: Bartleby
Description: suppose that function f is defined as followsGraph the function F ## Graphing a Piecewise-Defined Function: Problem Type 1### Function DefinitionSuppose that the function \( f \) is defined as follows:\[f(x) = \begin{cases} -3 & \text{if } -2 \leq x