Solve the problem by showing all complete solution and illustration for the problem. 2. An arrow is shot from a height of 1.5 m toward a cliff of height H. It is shot with a velocity of 30 m/s at  an angle of 60° above the horizontal. It lands on the top edge of the cliff 4.0 s later. (a) What is the  height of the cliff? (b) What is the maximum height reached by the arrow along its trajectory? (c) What  is the arrow’s impact speed

Use three decimal places on answers Problem1: A projectile leaves at a velocity of 50 m/s at an angle of 30° with the horizontal. a. Find the maximum vertical distance it could reach. b. Find the maximum horizontal distance it could reach. c. Find the total time which the projectile could reach the ground.

3. A physics student will launch a ball at 23 m/s at an angle of 55° above the horizontal in order to land on a 16 m tall platform. At what horizontal distance from the launch point will the ball land on the platform? Use PIG GRASS. Please make a sketch with labeled events, givens and required information. Clearly show x and y components. Show your work.

(please approach this with algebra-based formulas, not calculus) An arrow is shot from a height of 1.5 m toward a cliff of height H. It is shot with a velocity of 28 m/s at an angle of 60° above the horizontal. It lands on the top edge of the cliff 3.78 s later.   a).  What is the height H of the cliff in m?  b). What is the maximum height reached by the arrow along its trajectory in meters?  c. What is the arrow’s speed just before hitting the cliff in m/s?

You fire a ball with an initial speed V0 at an angle (ϕ) above the surface of an incline, which is itself inclined at an angle (θ) above the horizontal (Figure below). a. Find the distance, measured along the incline, from the launch point to the point when the ball strikes the incline. b. What angle ϕ gives the maximum range, measured along the incline? Ignore air resistance. c. Since there's no air resistance, this is a problem in projectile motion. The goal is to find the point where the ball's parabolic trajectory intersects the incline. It is best to choose the x-axis to be horizontal and direct to the right, the y-axis to be vertical and direct to the up, and the origin to be at the point where the ball is fired. In the projectile equations, the launch angle α0 is measured from the horizontal. What is this angle in terms of (θ) and (ϕ)?

Can you please show me how to draw a diagram and solve 1. b

Please help with only question D, E, and F!

Directions: Using the component method, solve the following problems. Show your complete solutions. Express your answers in two decimal places.

Please help me to solve this problem and explain steps

ANSWER ONLY NUMBER 2.