The Hydrostatic Paradox II Consider the two lightweight containers shown in Figure 15-48 . As in the previous problem, these containers have equal forces on their bases but contain different weights of water. This is another version of the hydrostatic paradox. (a) Determine the net downward force exerted by the water on container 2. Note that the bases of the containers have an area A base = 24 cm 2 , the annular region has an area A ring = 18 cm 2 , and the depth of the water is 18 cm. (b) Show that your result from part (a) is equal to the weight of the water in container 2. (c) If a hole is poked in the annular region of container 2, how fast will water exit the hole? (d) How high above the hole will the stream of water rise?
The Hydrostatic Paradox II Consider the two lightweight containers shown in Figure 15-48 . As in the previous problem, these containers have equal forces on their bases but contain different weights of water. This is another version of the hydrostatic paradox. (a) Determine the net downward force exerted by the water on container 2. Note that the bases of the containers have an area A base = 24 cm 2 , the annular region has an area A ring = 18 cm 2 , and the depth of the water is 18 cm. (b) Show that your result from part (a) is equal to the weight of the water in container 2. (c) If a hole is poked in the annular region of container 2, how fast will water exit the hole? (d) How high above the hole will the stream of water rise?
The Hydrostatic Paradox II Consider the two lightweight containers shown in Figure 15-48. As in the previous problem, these containers have equal forces on their bases but contain different weights of water. This is another version of the hydrostatic paradox. (a) Determine the net downward force exerted by the water on container 2. Note that the bases of the containers have an area Abase = 24 cm2, the annular region has an area Aring = 18 cm2, and the depth of the water is 18 cm. (b) Show that your result from part (a) is equal to the weight of the water in container 2. (c) If a hole is poked in the annular region of container 2, how fast will water exit the hole? (d) How high above the hole will the stream of water rise?
In a scene from The Avengers (the first one) Black Widow is boosted directly upwards by Captain America, where she then grabs on to a Chitauri speeder that is 15.0 feet above her and hangs on. She is in the air for 1.04 s. A) With what initial velocity was Black Widow launched? 1 m = 3.28 ft B) What was Black Widow’s velocity just before she grabbed the speeder? Assume upwards is the positive direction.
In Dark Souls 3 you can kill the Ancient Wyvern by dropping on its head from above it. Let’s say you jump off the ledge with an initial velocity of 3.86 mph and spend 1.72 s in the air before hitting the wyvern’s head. Assume the gravity is the same as that of Earth and upwards is the positive direction. Also, 1 mile = 1609 m. A) How high up is the the ledge you jumped from as measured from the wyvern’s head? B) What is your velocity when you hit the wyvern?
A) If Yoshi flings himself downwards at 9.76 miles per hour to hit an enemy 10.5 m below him, how fast is Yoshi traveling when he hits the enemy? 1 mile = 1609 m
Human Biology: Concepts and Current Issues (8th Edition)
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