Data:
m (mass) = 20 Kg
h (height) = 2 m
s (speed) = 5 m/s
\(K_{E} = ?\) kinetic energy (Joule)
GPE (Gravitational potential energy ) = ? (joule)
Both = KE + GPE = ?
Adopting: g (gravity) = 10 m/s²
Solving: (Kinetic Energy)
\(K_{E} = \frac{m*s^2}{2}\)
\(K_{E} = \frac{20*5^2}{2}\)
\(K_{E} = \frac{20*25}{2}\)
\(K_{E} = \frac{500}{2}\)
\(\boxed{K_{E} = 250\:J}\end{array}}\qquad\quad\checkmark\)
Solving: GPE
\(GPE = m*g*h\)
\(GPE = 20*10*2\)
\(\boxed{GPE = 400\:J}\end{array}}\qquad\quad\checkmark\)
Solving: Both (KE + GPE)
\(Both = K_{E} + GPE\)
\(Both = 250+400\)
\(\boxed{Both = 650\:J}\end{array}}\qquad\quad\checkmark\)
