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Answer :
We are given that the momentum [tex]$p$[/tex] of the bicycle is
[tex]$$p = 36 \, \text{kg·m/s},$$[/tex]
and the velocity [tex]$v$[/tex] is
[tex]$$v = 4 \, \text{m/s}.$$[/tex]
The relationship between momentum, mass, and velocity is given by the formula
[tex]$$p = m \cdot v.$$[/tex]
To find the mass [tex]$m$[/tex], we can rearrange the formula:
[tex]$$m = \frac{p}{v}.$$[/tex]
Substitute the given values into the equation:
[tex]$$m = \frac{36 \, \text{kg·m/s}}{4 \, \text{m/s}} = 9 \, \text{kg}.$$[/tex]
Thus, the mass of the bicycle is [tex]$\boxed{9 \, \text{kg}}$[/tex].
[tex]$$p = 36 \, \text{kg·m/s},$$[/tex]
and the velocity [tex]$v$[/tex] is
[tex]$$v = 4 \, \text{m/s}.$$[/tex]
The relationship between momentum, mass, and velocity is given by the formula
[tex]$$p = m \cdot v.$$[/tex]
To find the mass [tex]$m$[/tex], we can rearrange the formula:
[tex]$$m = \frac{p}{v}.$$[/tex]
Substitute the given values into the equation:
[tex]$$m = \frac{36 \, \text{kg·m/s}}{4 \, \text{m/s}} = 9 \, \text{kg}.$$[/tex]
Thus, the mass of the bicycle is [tex]$\boxed{9 \, \text{kg}}$[/tex].
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