Based on Newton's second law
a) ma=F−kmgma=F-kmgma=F−kmg as a=0a=0a=0 hence k=Fmg=488⋅9.8≈0.6k=\frac{F}{mg}=\frac{48}{8\sdot9.8}\approx0.6k=mgF=8⋅9.848≈0.6111
b) as a=0.7a=0.7a=0.7 hence k=F−mamg=48−8⋅0.78⋅9.8≈0.5k=\frac{F-ma}{mg}=\frac{48-8\sdot0.7}{8\sdot9.8}\approx0.5k=mgF−ma=8⋅9.848−8⋅0.7≈0.5444
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