Question icon
Grade 10Mechanics

A 10-kg object moves along the x axis. Its acceleration as a function of its position is shown in Fig. 11-25. What is the net work performed on the object as it moves from x = 0 to x = 8.0 m?
src=data:image/png;base64,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

Profile image of Hrishant Goswami
11 Years agoGrade 10
Answers icon

3 Answers

Profile image of Hasan Naqvi
11 Years ago
From graph a = 2.5x;
 
We know
w = ∫F.dx
=m∫a.dx
=m∫2.5 x.dx
=2.5m x2/2
=2.5 * 10 * 8 * 8 /2
=800 N
Profile image of Jitender Pal
11 Years ago
From the below figure slope (m) of the graph will be,
235-277_1.JPG
235-273_1.JPG
235-1870_1.JPG
Profile image of Aadya
6 Years ago
∆KE = W 
The area under acceleration-displacement  curve gives = change in KE per unit mass
So, W = mass× area under curve
           =   10 x 1/2 × 8/100 ×20/100
            =   8/100 J