The initial kinetic energy of the ball is given by: \[ KE_{{initial}} = \frac{1}{2} m u^2 \] Substituting \( m = 0.05 \) kg and \( u = 25 \) m/s: \[ KE_{{initial}} = \frac{1}{2} \times 0.05 \times 25^2 = 15.625 { J} \] The potential energy at the maximum height is: \[ PE_{{final}} = mgh \] Given \( g = 9.8 \) m/s\(^2\) and \( h = 25 \) m: \[ PE_{{final}} = 0.05 \times 9.8 \times 25 = 12.25 { J} \] The work done by resistive forces is the difference between the initial kinetic energy and the final potential energy: \[ W_{{resistance}} = KE_{{initial}} - PE_{{final}} = 15.625 - 12.25 = 3.375 { J} \] Approximating, the closest answer is 12.5 J.
Kepler's second law (law of areas) of planetary motion leads to law of conservation of
Kepler's second law (law of areas) of planetary motion leads to law of conservation of