Steve and Carl space driving native Scranton to Bridgeport, a distance of 180 miles. If their speed averages 60 miles every hour it will take castle 180/60= 3 hrs to obtain there.
Steve and also Carl space driving native Scranton come Bridgeport, a street of 180 miles. If their rate averages 60 mile an hour, exactly how long will it take them to gain there?
Marshall determines the a gas has a gage pressure of 276 kPa. What"s the absolute press of this gas?
Marshall determines that a gas has a gauge push of 276 kPa. The absolute push of this gas is 376 kpa.Pabs = Pgage+Patm , Absolute press =276+101.325 = =377.325 = 376 kPa.
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A body relocating with a velocity that 20 m/s begins to advice at 3 m/s2. How much does the body move in 5 seconds?
A body moving with a velocity the 20 m/s starts to accelerate at 3 m/s2. 137.5 meters the baby move in 5 seconds. S = ut + 1/2 at^2 ; s = 20 m/s (5 sec) + (1/2) (3 m/s^2) (5 sec)^2 ; s =100 m + (1.5 m/s^2) (25 s^2) ; s = 100 m + 37.5 m ; s = 137.5 meters
An object v a massive of 78 kilograms is lifted v a height of 6 meters. Just how much work-related is done?
An object v a massive of 78 kilograms is lifted v a elevation of 6 meters. Job-related is done = mgh = 78 * 9.8 *6 = 4,586.4 J
An object with a massive of 70 kilograms is sustained at a height 8 meters over the ground. What"s the potential energy of the object v respect come the ground?
An object v a fixed of 70 kilograms is supported at a elevation 8 meters above the ground. 5,488 joules is the potential energy of the object v respect come the ground. Solution: Potential power = (70 kg) · (9.8 m/s²) · (8 m) Potential energy = 5,488 kg-m²/s² Potential power = 5,488 joules.
A body relocating with a velocity that 20 m/s starts to accelerate at 3 m/s2. How much does the body move in 5 seconds?
A body relocating with a velocity of 20 m/s begins to advice at 3 m/s2. 137.5 meter the baby relocate in 5 seconds. S = ut + 1/2 at^2 ; s = 20 m/s (5 sec) + (1/2) (3 m/s^2) (5 sec)^2 ; s =100 m + (1.5 m/s^2) (25 s^2) ; s = 100 m + 37.5 m ; s = 137.5 meters
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