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Physics, 04.10.2019 21:30 abrito1559

Birds have evolved to the ability to control their motions through the air by controlling the forces exerted on their bodies by the air; the contact forces on a bird by the air plus the force of gravity on the bird by the earth determine the change in motion of the bird at any instant of time. in this problem, you will be asked to use what you know about acceleration to track the motion of a diving hawk.

a hawk is flying horizontally southward at an altitude of 135.0m and at a speed of 2.20m/s when he spots a slow-flying finch ahead of his current location and below his current path. at time zero, the hawk starts a dive by controlling the contact forces on him by the air so as to produce an acceleration of 5.30m/s2 in a direction 64.0degrees below horizontally southward for a time of 0.750 seconds.

a.) what is the hawk's final velocity at the end of the 0.750-s interval?

magnitude, direction: 5.32, 42.2 (i already answered correctly)

b.) what is the hawk's displacement during the 0.750-s interval?

magnitude, direction: 2.66, 30.2 (i already answered correctly)

additional info: starting at the end of the 0.750-s interval, the hawk dives at constant velocity for 7.5 s.

c.) what is the hawk's displacement during the 7.5-s interval?

magnitude, direction:

additional info: at the end of the 7.5-s interval, the hawk misses the finch and has to "put on the brakes". he does so by controlling the contact forces on him by the air so as to produce an acceleration of 2.268m/s2 in a direction 61.780degrees above horizontally northward for a time of 1.3 seconds.

d.) what is the hawk's final velocity at the end of the 1.3-s interval?

magnitude, direction:

e.) once again, assume that the hawk's acceleration during the 1.3-s interval is constant. what is the hawk's displacement during the 1.3-s interval?

magnitude, direction

additional info: you have now been tracking the hawk's motion for a total of 0.750 + 7.5 + 1.3 = 9.55 seconds.

f.) what is the total southward displacement of the hawk during those 9.55 seconds? specify the direction with a plus or minus sign assuming that southward is positive and northward is negative

g.) finally, what is the final altitude of the hawk at the end of those 9.55 seconds?

with c-g i've been stuck since yesterday.

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