Solve Boat, Seagull & Speeder Problems: Acceleration, Speed & Time

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The discussion focuses on solving physics problems related to motion, specifically involving a boat, a seagull, and a speeder. For the boat, participants are tasked with determining the time taken to coast 10.0 m and the acceleration during that coasting period, using equations of motion. The seagull's problem involves calculating the shell's acceleration upon release, its maximum height, the time to reach the ground, and its final speed, considering the initial upward velocity of the seagull. Participants are encouraged to identify variables and apply the appropriate motion equations to find solutions. The conversation emphasizes the importance of understanding initial conditions and the correct application of physics principles.
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1)A boat is cruising in a straight line at a constant speed of 2.0 m/s when it is shifted into neutral. After coasting 10.0 m the engine is engaged again, and the boat resumes cruising at the reduced speed of 1.6 m/s. Assume constant acceleration while coasting.
(a) How long did it take for the boat to coast the 10.0 m?
(b) What was the boat's acceleration while it was coasting?

2) A seagull, ascending straight upward at 5.55 m/s, drops a shell when it is 10.5 m above the ground.
(a) What is the magnitude and direction of the shell's acceleration just after it is released?
(b) Find the maximum height above the ground reached by the shell.
(c) How long does it take for the shell to reach the ground?
(d) What is the speed of the shell at this time?

3) Referring to the Interactive Figure below, the speeder passes the position of the police car with a constant speed of 11.3 m/s. The police car immediately starts from rest and pursues the speeder with constant acceleration. What acceleration must the police car have if it is to catch the speeder in 12.6 s? Measure time from the moment the police car starts.

i am just not sure what formulas to use
any help would be awesome
thank you
 
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You must use the equations of motion of course. They are

v^2 - u^2 = 2as
v = u + at
s = ut + \frac{1}{2}at^2

Here, for any motion of constant acceleration

v = final velocity
u = initial velocity
s = displacement
a = constant acceleration
t = time

The above equations are all vector equations, i.e. all variables except time are vectors.

Can you identify your variables from here?
 
thanks praharmitra
solved 3
still can't figure out 1 and 2
can you start me out on these two questions?
thanks
 
for q1. we are basically concerned with the 10m that the boat is coasting. At what velocity does the boat start coasting and at what velocity does it stop coasting ?

How much distance does it travel while coasting?

Got three of your variables??

Now decide which equation to use...For q2: answer this: What is the velocity of the shell when it is dropped? remember the bird had some initial velocity.
 
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