A drone flies upward with a constant acceleration a = 3 ft/sec², as shown. At the instant represented, r = 25 ft, 0 = 35°, and v = 10 ft/sec. Determine the values of r, 0, r, and ¤ for this instant. (r = 5.74 ft/sec, = 0.328 rad/sec, r = 4.40 ft/sec², # = −0.052 rad/sec²) v, a r Ꮎ 0
A drone flies upward with a constant acceleration a = 3 ft/sec², as shown. At the instant represented, r = 25 ft, 0 = 35°, and v = 10 ft/sec. Determine the values of r, 0, r, and ¤ for this instant. (r = 5.74 ft/sec, = 0.328 rad/sec, r = 4.40 ft/sec², # = −0.052 rad/sec²) v, a r Ꮎ 0
A drone flies upward with a constant acceleration a = 3 ft/sec², as shown. At the instant represented, r = 25 ft, 0 = 35°, and v = 10 ft/sec. Determine the values of r, 0, r, and ¤ for this instant. (r = 5.74 ft/sec, = 0.328 rad/sec, r = 4.40 ft/sec², # = −0.052 rad/sec²) v, a r Ꮎ 0
This is a dynamics problem using differential equations
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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