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spring's image centimeter scale with mirror Xf spring Figure 4. How to correctly measure the position of the bottom of the spring when the weight hanger carries the required added masses. Table #1: Determination of the spring constant K Mh (g) 50 g = 9.80 m/s² xo (cm) = 0.2 MT=Mh+Msw F = W = Mrg x = xf-Xo K = F(N) x(m) Msw Мт Мт F Xf ΧΟ x K (g) (g) (kg) (N) (cm) (cm) (m) (N/m) 0 0 50 1.1 100 1.5 150 2.4 200 3.5 250 4.1 Average force constant Kavg Force constant Ktren from the slope of the trendline in the graph % relative difference between Kavg and Ktren Mh: Mass of the weight hanger Msw: Mass of added slotted weights MT: Total Mass W: Weight of hanger plus slotted weights xo: Position of the spring's bottom (unstretched) xf: Position of the spring's bottom (stretched) x: Elongation of the spring K: Force constant of the spring 38

spring's image centimeter scale with mirror Xf spring Figure 4. How to correctly measure the position of the bottom of the spring when the weight hanger carries the required added masses. Table #1: Determination of the spring constant K Mh (g) 50 g = 9.80 m/s² xo (cm) = 0.2 MT=Mh+Msw F = W = Mrg x = xf-Xo K = F(N) x(m) Msw Мт Мт F Xf ΧΟ x K (g) (g) (kg) (N) (cm) (cm) (m) (N/m) 0 0 50 1.1 100 1.5 150 2.4 200 3.5 250 4.1 Average force constant Kavg Force constant Ktren from the slope of the trendline in the graph % relative difference between Kavg and Ktren Mh: Mass of the weight hanger Msw: Mass of added slotted weights MT: Total Mass W: Weight of hanger plus slotted weights xo: Position of the spring's bottom (unstretched) xf: Position of the spring's bottom (stretched) x: Elongation of the spring K: Force constant of the spring 38

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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spring's image centimeter scale with mirror Xf spring Figure 4. How to correctly measure the position of the bottom of the spring when the weight hanger carries the required added masses. Table #1: Determination of the spring constant K Mh (g) 50 g = 9.80 m/s² xo (cm) = 0.2 MT=Mh+Msw F = W = Mrg x = xf-Xo K = F(N) x(m) Msw Мт Мт F Xf ΧΟ x K (g) (g) (kg) (N) (cm) (cm) (m) (N/m) 0 0 50 1.1 100 1.5 150 2.4 200 3.5 250 4.1 Average force constant Kavg Force constant Ktren from the slope of the trendline in the graph % relative difference between Kavg and Ktren Mh: Mass of the weight hanger Msw: Mass of added slotted weights MT: Total Mass W: Weight of hanger plus slotted weights xo: Position of the spring's bottom (unstretched) xf: Position of the spring's bottom (stretched) x: Elongation of the spring K: Force constant of the spring 38
Transcribed Image Text:spring's image centimeter scale with mirror Xf spring Figure 4. How to correctly measure the position of the bottom of the spring when the weight hanger carries the required added masses. Table #1: Determination of the spring constant K Mh (g) 50 g = 9.80 m/s² xo (cm) = 0.2 MT=Mh+Msw F = W = Mrg x = xf-Xo K = F(N) x(m) Msw Мт Мт F Xf ΧΟ x K (g) (g) (kg) (N) (cm) (cm) (m) (N/m) 0 0 50 1.1 100 1.5 150 2.4 200 3.5 250 4.1 Average force constant Kavg Force constant Ktren from the slope of the trendline in the graph % relative difference between Kavg and Ktren Mh: Mass of the weight hanger Msw: Mass of added slotted weights MT: Total Mass W: Weight of hanger plus slotted weights xo: Position of the spring's bottom (unstretched) xf: Position of the spring's bottom (stretched) x: Elongation of the spring K: Force constant of the spring 38
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