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In the diagram above, a ball placed on top of a tower 150 m high is kicked with a velocity of 20 m s−1 to hit the ground at a distance, S, as shown. Determine the value of S. [Take g = 10.0 m s−2]

Physics

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Answer

110 m\text{110 m}

Step-by-step solution

3 steps
  1. Determine the time taken for the ball to fall vertically.

    The initial vertical velocity is uy=0u_y = 0 m/s since the ball is kicked horizontally. The vertical displacement is h=150h = 150 m, and the acceleration due to gravity is g=10.0g = 10.0 m/s2^2.
    Using the equation of motion h=uyt+12gt2h = u_y t + \frac{1}{2}gt^2:

    150=(0)t+12(10.0)t2150 = (0)t + \frac{1}{2}(10.0)t^2 150=5t2150 = 5t^2 t2=1505t^2 = \frac{150}{5} t2=30t^2 = 30 t=30 st = \sqrt{30} \text{ s}
  2. Calculate the horizontal distance SS.

    The horizontal velocity is constant, ux=20u_x = 20 m/s. The horizontal distance SS is given by S=uxtS = u_x t.

    S=20×30S = 20 \times \sqrt{30} S≈20×5.4772S \approx 20 \times 5.4772 S≈109.544 mS \approx 109.544 \text{ m}

    Rounding to a reasonable number of significant figures (e.g., three, based on input values):

    S≈110 mS \approx 110 \text{ m}

    The value of SS is 110 m\boxed{\text{110 m}}

  3. List three applications of the photoelectric effect.

    • Photocells (used in automatic doors, street lights, and burglar alarms)
    • Solar cells (photovoltaic cells) for generating electricity
    • Digital cameras and other image sensors (e.g., CCDs, CMOS sensors)
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