When Galileo Galilei rolled a ball down an inclined plane, it traveled 2 meters in the first second, and a total of 8 meters in the first two With vo = 0, what was its acceleration on this inclined plane? 0 meter per second2 0 meters per second2 0 meters per second2 0 meters per second2 0 meters per second2

When Galileo Galilei rolled a ball down an inclined plane, it traveled 2 meters in the first second, and a total of 8 meters in the first two With vo = 0, what was its acceleration on this inclined plane? 0 meter per second2 0 meters per second2 0 meters per second2 0 meters per second2 0 meters per second2

Curren'S Math For Meds: Dosages & Sol

11th Edition

ISBN:9781305143531

Author:CURREN

Publisher:CURREN

Chapter4: Metric/international (si) System

Section: Chapter Questions

Problem 29SST

See similar textbooks

Similar questions

According to Jean Buridan’s equation, the momentum or “impetus” of an 8 kilogram mass moving at 48 meters per second would be: 192 kilogram-meters per second 384 kilogram-meters per second 576 kilogram-meters per second 768 kilogram-meters per second 960 kilogram-meters per second
Starting at rest (on a spaceship), an object falls 1,600 feet towards the Earth (acceleration = 32 feet per second2, in the vacuum of space). Neglecting the possible effects of air friction, if the final velocity of the object is 320 feet per second (vf) when it hits Mount Everest, how long was the fall? 2 seconds 4 seconds 6 seconds 8 seconds 10 seconds
What is the relationship between Net force, mass and acceleration. Newton’s second law of motion?
Suppose as astronaut has landed on Mars. Fully equipped, the astronaut has a mass of 130 kg, and when the astronaut gets in scale, the reading is 477 N. What is the acceleration due to gravity on Mars?
The “mean-speed theorem” for finding average velocity under constant acceleration, proposed by the Oxford Calculators, and demonstrated geometrically by Nicole Oresme, is expressed algebraically as: density = weight/volume (m1)(v1) = (m2)(v2) (vm) = 1/2 (v0 + vf) s = (v0)(t) + 1/2 (a)(t2) velocity = distance/time
Based on the speculations of Nicole Oresme, and on the equation relating spatial distance, time, initial velocity, and constant acceleration developed by the Mertonian Calculators, how far would you expect a falling object to travel in 4 seconds (falling from a spaceship towards the Earth, in the vacuum of space), starting at 0 feet/second, with constant acceleration (32 feet/sec2), and neglecting possible air friction? 64 feet 144 feet 256 feet 400 feet 576 feet
An airplane flying directly eastward at a constant speed travels 293 km in 2.0 h. (a) what is the average velocity of the plane? (b) what is the instantaneous velocity?
2. What was the average velocity (mean speed) of the above object, when considering the entire time that it was falling?A. 160 feet per second B. 240 feet per second C. 320 feet per second D. 640 feet per second E. 800 feet per second
The “mean-speed theorem” for calculating average velocity under constant acceleration, developed by Thomas Bradwardine and the Mertonian Calculators at Oxford University, is expressed algebraically as: density = weight/volume (m1)(v1) = (m2)(v2) C. (vm) = 1/2 (v0 + vf) s = (v0)(t) + 1/2 (a)(t2) velocity = distance/time
Now, the bears I live with average, the males, eight to twelve hundred pounds [360 to 540 kg]. They're the largest bears in the world. They've been clocked at 41 [mph] and they've run a hundred meter dash in 5.85 seconds, which a human on steroids doesn't even approach. 1. Compute the speed of a grizzly bear using Mr. Treadwell's hundred meter dash statement. 2. Compute the momentum of a grizzly bear using the speed you calculated in part 1 and the average mass of 450kg. 3. How fast would a 250 lb man have to run to have the same momentum you calculated in part 2? (You may have to convert units first). 4. How fast would a 4000 lb car have to drive to have the same momentum you calculated in part 2? (You may have to convert units first)
Potential energy is increased by increasing the height (increasing the gravitational potential ) and /or increasing the Mass kinetic energy is increased by ?
Consider your loved one* who comes close to you! Calculate the attractive forces between your bodies if you keep a covid safety distance of 1.5 m. At which angular velocity could you spin about a common center such that the centrifugal forces donâ€™t drive you away from each other? What is the maximum force if the distance was zero? *could be real or just an imaginary person/pet / object