NEED HELP URGENTLY! I am stuck and need help please! Thank you so much!!

Pre-Lab for LAB#2 Problem 1 The Basketball Let's assume a basketball is dropped from a height of 1.5 m. How long will it take the basketball to reach the ground and what velocity will it reach? Show Your Problem Solving Steps: Show these below: 1) (Simple) Sketch 2) Choose origin and coordinate direction. 3) Inventory What is known? [Note: Any variables are now taken with respect to your coordinate system consider this when you write down values and signs] 4) Write the appropriate kinematics equation(s) and solve. Problem 2 More Basketballs Use these values of initial position and initial velocity in the following questions. Initial position: _1.Q m above ground Initial velocity: _6.3 m/s, up Question What is the magnitude and direction of the acceleration as the ball goes up? What is the magnitude and direction of the acceleration as the ball goes down? Physics 1200 II - 3 Problem Show Your Problem Solving Step5: Il~4 Pre-Lab for LAB#2 Try to answer the following questions: (a) What is the maximum height above ground reached by the ball? (b) What are the magnitude and the direction of the velocity of the ball just before it hits the ground? Show these below: 1) Draw a Sketch 2) Choose origin, coordinate direction 3) Inventory List What is known? 4) Write the kinematics equation(s) and solution of Part (a): 5) Write the kinematics equation(s) and solution of Part (b): Physics 1200 Pre-Lab for LAB#2 Problem 3 A small ball is launched at an angle of 30.0 degrees above the horizontal. It reaches a maximum height of 2.5 m with respect to the launch position. Find (a) the initial velocity of the ball when it's launched and (b) its range, defined as the horizontal distance traveled until it returns to his original height. As always you can ignore air resistance. (an) Initial velocity [Hints: How is on related to em and um. How can you use the information given to calculate either or both of the components of the initial velocity?] (b) Range [Hints: This problem is very similar to today's Lab Challenge except that for the challenge the ball will land at a different height]