PAG 02.2 Investigating Springs In Series And Parallel Flashcards
What safety precaution should be taken when adding masses to a spring?
Safety goggles should be worn in case the spring snaps. Care should be taken to ensure that the load applied to the spring doesn’t exceed the spring’s capacity
State Hooke’s Law in words
Hooke’s Law states that the extension of a spring is directly proportional to the load applied, up to the limit of proportionality
Define Young’s Modulus
The ratio is stress to strain
What is the difference between a spring constant and a Young modulus
A spring constant depends on the objects shape whereas a Young modulus is a material property so it is independent of shape
How can the force applied by a mass be calculated?
The force will equal the weight of the mass
F=mg
How do you connect springs in series?
Connected end to end
How do you connect springs in parallel?
Side-by-side and share the load
How do you calculate a spring’s extension?
Extended length-original length
What is an elastic deformation?
An elastic deformation is one in which the object will reap turn to its original shape when the deforming force is removed
What is the limit of proportionality?
The point beyond which the extension and load are no longer directly proportional
Why must you ensure you don’t add too large a load to your spring configurations?
If the load is too high, the springs may exceed their elastic limit and deform plastically. This means Hooke’s Law will no longer apply. Excessive loads may also lead to the springs snapping
What graph can you plot for the series arrangement?
A graph of extension against the number of springs can be plotted
How can the strain be calculated for the series arrangement?
The strain is given by x/NL
This can be obtained by multiplying the gradient of the graph by 1/L
How can the spring constant be calculated for springs in series?
The inverse sum of the inverses of the individual spring constants
How can the spring constant be calculated for the spring in parallel?
The sum of the individual spring constants