SZTUKA
Piękno i dobre samopoczucie
RZEMIOSŁO
KULTURA I HISTORIA
ROZRYWKA
ŚRODOWISKO
JEDZENIE I NAPOJE
ZIELONA PRZYSZŁOŚĆ
INŻYNIERIA ODWROTNA
SCHOOL PROJECTS
NAUKI
LEKKOATLETYKA
TECHNOLOGIA
URZĄDZENIA DO NOSZENIA
Projectile Motion — Launch a Ball and Measure Its Flight
Penny

Autor

Penny

2. lipiec 2026DK
12
0
0
0
0

Projectile Motion — Launch a Ball and Measure Its Flight

A hands-on school project: roll a ball off a table or launch it at an angle, measure where it lands, and discover that its path is a parabola made of two independent motions — steady sideways and falling. A Python cell turns your landing distance into the launch speed, and a compendium explains why 45 degrees flies farthest.
Początkujący
30 minutes

Instrukcje

1

Two motions at once

Throw a ball and it does two things together: it moves steadily sideways and it falls under gravity. Galileo realised these two motions are independent and simply add up, and the result is always a curved path called a parabola. You will launch a ball and measure it.
2

Set up a launch

Simplest version: let a ball roll off the edge of a table so it leaves flat and horizontal. Measure the table height with a tape measure, and tape a sheet of paper on the floor where you think it will land to mark the spot. For an angled launch, prop a ramp at a measured angle (use a protractor) and note the angle.

Materiały do tego kroku:

Ball BearingBall Bearing1 sztuka

Tools needed:

Measuring Tape 3mMeasuring Tape 3m
ProtractorProtractor
3

Launch and measure where it lands

Send the ball off the edge the same way several times and mark each landing spot — carbon paper or flour on the floor records the exact points. Measure the horizontal distance from directly below the launch to the landing marks and average them. Try launching faster and slower and watch the distance change while the drop stays the same.

Materiały do tego kroku:

PaperPaper1 arkusz
4

Work out the launch speed

Loading Jupyter Notebook...

Tools needed:

Desktop ComputerDesktop Computer
CalculatorCalculator
5

Compendium: the arc of everything thrown

What your launches show. (1) The sideways and downward motions are INDEPENDENT — a ball that dribbles slowly off the table and one that rockets off fast hit the floor at the same moment, because their sideways speed does nothing to their falling. (2) For a launch at an angle, the range is largest at 45 degrees, and any two angles that add to 90 (like 30 and 60) land in exactly the same place. (3) Air resistance bends real trajectories away from a perfect parabola, which is why a golf ball is dimpled and a cannonball is not a bad approximation. (4) The same physics governs a basketball's arc, a fountain's spray, a long-jumper's flight — and, pushed to orbital speed, the parabola curves right around the planet and becomes an orbit.

Materiały

2

Wymagane narzędzia

4

You can swap these in

Can't get one of the materials? Swap it for an equivalent — these work just as well.

Powiązane blueprinty

Te blueprinty dzielą się wiedzą — technikami, materiałami lub zasadami

CC0 Domena publiczna

Ten plan jest udostępniany na licencji CC0. Możesz go swobodnie kopiować, modyfikować, rozpowszechniać i wykorzystywać do dowolnych celów, bez konieczności uzyskiwania zgody.

Wesprzyj Makera kupując produkty przez jego plan, za co zarabia Prowizja Makera ustalony przez sprzedawców, lub stwórz nową iterację tego planu i dołącz go jako połączenie w swoim własnym planie, aby dzielić się przychodami.

Dyskusja

(0)

Zaloguj się aby dołączyć do dyskusji

Ładowanie komentarzy...