Can you help me solve this, show the work on how you got the answers Graphing CalculationsHonors PhysicsNameShow your calculations: Equation, substitution, and answer with units.)304942243518281221147.10152025468.10time (s)time (s)1. What is the instantaneous velocity of the object4. What is the acceleration of the object betweenOs and 10s?between 5s and 15s?1612141012E 108.866.40 246 8101246.8.10time (s)time (s)2. What is the instantaneous velocity of the object5. What is the acceleration of the object at t=4s?at t=4s?1420121610E128.640 3 6912151824.time (s)time (s)3. Hhat is the instantaneous velocity of the objectat te15s?6. What is the acceleration of the object at t=4s?(5/w) Apojan(s/w) Aapojanvelocity (m/s)(w) uonisod(w) uonjsod(w) uonisod IV.Distance vs. Time graph Calculations141. What is the distance traveled by the12object from Os to 4s?1086.2. What is the velocity of the objectbetween Os and 4s?42.4.63. What is the velocity of the objecttime (s)between 4s and 8 s?16124. What is the velocity of the objectbetween 0 s and 8s?5. What is the velocity of the object1015between 8s and 16s?time (s)20166. What is the instantaneous velocityof the object at t= 6s?12847. What is the instantaneous velocityof the object att=7s?0.0.46.8time (s)208. What is the distance traveled by theobject from Os to 15s?9. What is the displacement traveledby the object from 0s to 15s?1015time (s)10. What is the instantaneous velocityof the obiect at t= 12s?distance (meters)distance (meters)distance (meters)2.

Since you have asked multiple questions, we will solve the first question for you. If you want any…

Answered: 30 24 18 12 10 15 20 25 time (s) 1.…

30 24 18 12 10 15 20 25 time (s) 1. What is the instantaneous velocity of the object between 5s and 15s? 5. 6, (w) uonisod

College Physics

1st Edition

ISBN:9781938168000

Author:Paul Peter Urone, Roger Hinrichs

Publisher:Paul Peter Urone, Roger Hinrichs

Chapter3: Two-dimensional Kinematics

Section: Chapter Questions

Problem 64PE: (a) Use the distance and velocity data in Figure 3.64 to find the rate of expansion as a function of...

See similar textbooks

Similar questions

A car traveling at 35.0 m/s takes 26.0 minutes to travel a certain distance according to the drivers clock in the car. How long does the trip take according to an observer at rest on Earth? Hint: The following approximation is helpful: [1x]121+12xforx1.
How fast would a 6.0 m-long sports car have to be going past you in order for it to appear only 5.5 m long?
(a) Use the distance and velocity data in Figure 3.64 to find the rate of expansion as a function of distance. (b) If you extrapolate back in time, how long ago would all of the galaxies have been at approximately the same position? The two parts of this problem give you some idea of how the Hubble constant for universal expansion and the time back to the Big Bang are determined, respectively. Figure 3.64 Five galaxies on a straight line, showing their distances and velocities relative to the Milky Way (MW) Galaxy. The distances are in millions of light years (Mly), where a light year is the distance light travels in one year. The velocities are nearly proportional to the distances. The sizes of the galaxies are greatly exaggerated; an average galaxy is about 0.1 MlY across.
Light travels at a speed of about 3 103 m/s. (a) How many miles down a pulse of light travel in a time interval of 0.1 s, which is about the blink of an eye? (b) Compare this distance to the diameter of Earth.
A moving beltway at an airport has a speed 1 and a length L. A woman stands on the beltway as it moves from one end to the other, while a man in a hurry to reach his flight walks on the beltway with a speed of 2 relative to the moving beltway. (a) What time interval is required for the woman to travel the distance L? (b) What time interval is required for the man to travel this distance? (c) A second beltway is located next to the first one. It is identical to the first one but moves in the opposite direction at speed 1. Just as the man steps onto the beginning of the beltway and begins to walk at speed relative to his beltway, a child steps on the other end of the adjacent beltway. The child stands at rest relative to this second beltway. How long after stepping on the beltway does the man pass the child?
Unreasonable Results Suppose you wish to shoot supplies straight up to astronauts in an orbit 36,000 km above the surface of the Earth. (a) At what velocity must the supplies be launched? (b) What is unreasonable about this velocity? (c) Is there a problem with the relative velocity between the supplies and the astronauts when the supplies reach their maximum height? (d) Is the premise unreasonable or is the available equation inapplicable? Explain your answer.
Sophia is cruising at 28.0 m/s down Lake Avenue and through the forest preserve. She notices a deer jump into the road at a location 62.0 m in front of her. Ima first reacts to the event, then slams on her brakes and decelerates at -8.10 m/s2, and ultimately stops a picometer in front of the frozen deer. What is Ima's reaction time? (i.e., how long did it take Sophia to react to the event prior to decelerating?
A base ball pitcher with a 90-mi/h fastball throws a ball while standing on a railroad flatcar moving at 110 mi/h. The ball is thrown in the same direction as that of the velocity of the train.If you apply the Galilean velocity transformation equation to this situation, is the speed of the ball relative to the Earth (a)90mi/h, (b)110mi/h, (c)20mi/h, (d) 200mi/h, or (e)imposssible to determine?
A spaceship ferrying workers to Moon Base I takes a straight-line path from the earth to the moon, a distance of 384,000 km. Suppose it accelerates at an acceleration 20.4 m/s2m/s2 for the first time interval 15.5 minmin of the trip, then travels at constant speed until the last time interval 15.5 minmin , when it accelerates at −− 20.4 m/s2m/s2 , just coming to rest as it reaches the moon. A) What is the maximum speed attained? B) What fraction of the total distance is traveled at constant speed? C) What total time is required for the trip?
1. Andrew and Kevin decide to try out the physics ideas that they are learning and take their baseball pitching machine and a baseball to a 96 feet tall local building. Based on what they have learned the height, s(t), of a baseball, thrown straight up with an initial speed of 80 feet per second from a rooftop 96 feet high is s(t)=-16t^2+80t+96 where t is the elapsed time that the baseball is in the air. The baseball that is pitched miss the rooftop on their way down and eventually strike the ground. a) What is the average velocity of a baseball from t=0 to t=2 seconds? b) What is the velocity of the baseball 2 seconds after it is thrown? c) After how many seconds will the velocity of the baseball reach zero? d) What is the velocity of the baseball t seconds after it is thrown? e) What is the velocity of the baseball as it passes the roof top on the way down?
A Ferrari moves with rectilinear motion. The speed increases from zero to 60mi/hr in 3.5sec, then decreases to zero in 2sec. Calculate: Acceleration during the first 3.5sec and during the next 2sec (m/s2) The distance travelled in the 5.5sec (m) How long does the car need to go to 50m (sec)
At noon, Fred is driving south on Highway 1, 50 miles north of its intersection with Highway 2. He is traveling at 40 miles per hour. At noon, Jill is driving west on Highway 2 through its intersection with Highway 1. She is traveling at 30 miles per hour. (a) When will Fred reach the intersection with Highway 2? (b) How far apart will the two cars be at that time? (c) When will the two cars be closest to each other, “as the crow flies”? (d) How far apart will they be at that time?