Solution 17.4b
From Mechanics
(Difference between revisions)
Ian (Talk | contribs)
(New page: As the brick has no speed at the start <math>\text {KE = KE gained}</math>. Using Energy lost due to friction = Work done against friction we get, <math>\begin{align} & \text{PE lost - ...)
Next diff →
Revision as of 09:46, 30 September 2010
As the brick has no speed at the start
\displaystyle \text {KE = KE gained}.
Using Energy lost due to friction = Work done against friction we get,
\displaystyle \begin{align} & \text{PE lost - KE gained = Work done against friction} \\ & \\ & \text{which}\ \text{gives} \\ & \\ & \text{KE = KE gained = PE lost - Work done against friction} \\ \end{align}
\displaystyle \begin{align} & KE=\text{2}\times \text{9}\text{.8}\times \text{3}.2-1\text{0}\times \text{3}\text{.2}=\text{30}\text{.72 J} \\ & \\ & \frac{\text{1}}{\text{2}}\times 2{{v}^{2}}=30\textrm{.}72 \\ & v=5\textrm{.}54\text{ m}{{\text{s}}^{\text{-1}}} \end{align}