PLEASE ANSWER ASAP TWO EQUATIONS FOR VERTICAL AND TWO EQUATIONS FOR HORIZONTALFOR Q2 DELTA Y = 71CM **Q2:** Use your simplified kinematics equations to write an expression for \( \Delta t \) in terms of known quantities. (Hint: You should already know \( \Delta y \) (measured), and \( g \) (a known constant)). **Table 4.1: List of 2D kinematic equations for constant acceleration, with definitions of the variables used.***Note that the equations for x and y look very similar, with only the subscripts changed.*### x-components- **\( a_x = \text{constant} \)**- \( v_{xf} = v_{xi} + a_x \Delta t \)- \( \Delta x = v_{xi} \Delta t + \frac{1}{2} a_x \Delta t^2 \)| Variable | Meaning ||----------|---------------------------------|| \( \Delta x \) | Horizontal displacement || \( v_{xi} \) | The x-component of the initial velocity || \( v_{xf} \) | The x-component of the final velocity || \( a_x \) | The x-component of the acceleration || \( \Delta t \) | The time interval between initial and final events (also written \( t_{\text{final}} - t_{\text{initial}} \) or just \( t \).) |### y-components- **\( a_y = \text{constant} \)**- \( v_{yf} = v_{yi} + a_y \Delta t \)- \( \Delta y = v_{yi} \Delta t + \frac{1}{2} a_y \Delta t^2 \)| Variable | Meaning ||----------|---------------------------------|| \( \Delta y \) | Vertical displacement || \( v_{yi} \) | The y-component of the initial velocity || \( v_{yf} \) | The y-component of the final velocity || \( a_y \) | The y-component of the acceleration |**Equation (4.3):**\( a_x = 0 \, \frac{m}{s^2}, \quad a_y = -g \approx -9.8 \, \frac{m}{s^2}. \)**Q1:** Simplify the general 2D kinematic equations for the case of an object in freefall where \( v_{yi} = 0 \), and \( a_x = 0 \). You will have four equations total, two for the horizontal and two for the vertical direction.

Name: PLEASE ANSWER ASAP TWO EQUATIONS FOR VERTICAL AND TWO EQUATIONS FOR HO
Uploaded: 2024-03-20T06:57:47.000Z
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Description: PLEASE ANSWER ASAP TWO EQUATIONS FOR VERTICAL AND TWO EQUATIONS FOR HORIZONTALFOR Q2 DELTA Y = 71CM **Q2:** Use your simplified kinematics equations to write an expression for \( \Delta t \) in terms of known quantities. (Hint: You should already kno