**Title: Determining Initial Velocity from a Velocity vs. Time Graph****Content:**When analyzing a velocity vs. time graph to determine the constants in the kinematic equation \( v = v_0 + at \), you must use a linear equation (\( y = mx + b \)). If the computer gave you the values of \( m \) and \( b \), how would you determine the initial velocity?Select one:- \( \) Initial velocity = \( m \)- \( \) Initial velocity = \( y \)- \( \) Initial velocity = \( b \)- \( \) Initial velocity = \( x \)**Explanation:**In the context of the velocity vs. time graph, the kinematic equation \( v = v_0 + at \) can be compared to the linear equation \( y = mx + b \). Here, velocity \( v \) corresponds to \( y \), time \( t \) corresponds to \( x \), acceleration \( a \) corresponds to the slope \( m \), and the initial velocity \( v_0 \) corresponds to the y-intercept \( b \). Therefore, the initial velocity can be determined from the y-intercept of the linear equation, which means:Initial velocity \( v_0 \) = \( b \).

Name: **Title: Determining Initial Velocity from a Velocity vs. Time Graph*
Uploaded: 2024-03-05T11:56:34.000Z
Channel: Bartleby
Description: **Title: Determining Initial Velocity from a Velocity vs. Time Graph****Content:**When analyzing a velocity vs. time graph to determine the constants in the kinematic equation \( v = v_0 + at \), you must use a linear equation (\( y = mx + b \)). If