(Solved): Given the graph of \( y=f(x) \), shown as a red dashed curve, drag the movable blue point to obtai ...

Given the graph of \( y=f(x) \), shown as a red dashed curve, drag the movable blue point to obtain the graph of \( y=f(x-4)+3 \) Provide your answer below: QUESTION 2 · 1 POINT Given the graph of \( y=f(x) \), shown as a green curve, drag the green movable points to draw the graph of \( y=-f(x) \). When the green line is moved a red dashed line will appear where the original graph appeared for reference. Notice that you can control the positioning of the reflective function with the coordinate labeled "Drag Function" and control the width of the reflection with the coordinate labeled "Control Width." Provide your answer below: The graph of \( y=f(x) \) is shown below (dashed curve). Manipulate the green draggable points to obtain the graph of \( y=\frac{1}{3} f(x+5)-3 \) (solid curve). Provide your answer below: QUESTION 4 · 1 POINT The graph of \( y=f(x) \) is shown in blue. Draw the graph of \( y=2 f(x) \), shown in red, by determining how a stretch or compression will transform the location of the indicated blue points. Drag the movable red points to the desired coordinates. Provide your answer below: Is the function shown in the following graph even, odd, or neither? Select the correct answer below: Even Odd Neither The graph of \( y=f(x)=x^{2} \) is shown below (dashed curve). Manipulate the green draggable points to obtain the graph of \( y=f\left(\frac{1}{3} x-1\right)-4 \) (solid curve). Provide your answer below: