Ball I launches from an elevated platform with an initial horizontal velocity (v₁) of 27 m/s and a initial height (h) of 120 meters; Ball II launches with an initial vertical velocity (v₁) of 80 m/s anc with a distance from the base of the platform d = 95 meters. Relative to when Ball I was shot, w should Ball II be shot so that the two balls collide in the air as Ball II is moving in an upward direction. Express your answer by filling in the following blank: Ball II must be launched seconds after Ball I launches. Round your final answer to the nearest thousandths place; do not enter units; (a = -g = -9.8 m/s).

icon
Related questions
Question
Please send me the question in 30 minutes it's very urgent plz
Ball I
height (h)
L
distance (d)
Vi
Ball II
Ball I launches from an elevated platform with an initial horizontal velocity (v₁) of 27 m/s and an
initial height (h) of 120 meters; Ball II launches with an initial vertical velocity (v₁) of 80 m/s and
with a distance from the base of the platform d = 95 meters. Relative to when Ball I was shot, when
should Ball II be shot so that the two balls collide in the air as Ball II is moving in an upward
direction. Express your answer by filling in the following blank: Ball II must be launched
seconds after Ball I launches. Round your final answer to the nearest thousandths place; do not
enter units; (a = -g = -9.8 m/s).
Transcribed Image Text:Ball I height (h) L distance (d) Vi Ball II Ball I launches from an elevated platform with an initial horizontal velocity (v₁) of 27 m/s and an initial height (h) of 120 meters; Ball II launches with an initial vertical velocity (v₁) of 80 m/s and with a distance from the base of the platform d = 95 meters. Relative to when Ball I was shot, when should Ball II be shot so that the two balls collide in the air as Ball II is moving in an upward direction. Express your answer by filling in the following blank: Ball II must be launched seconds after Ball I launches. Round your final answer to the nearest thousandths place; do not enter units; (a = -g = -9.8 m/s).
Expert Solution
steps

Step by step

Solved in 2 steps

Blurred answer