Solution 10.1c

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(New page: Image:10.1.gif Here <math>T</math> is the tension in the cable and <math>a</math> is the acceleration of the packet. The acceleration is in the opposite direction to the motion.This ...)
Current revision (11:18, 20 May 2010) (edit) (undo)
 
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Here <math>T</math> is the tension in the cable and <math>a</math> is the acceleration of the packet.
Here <math>T</math> is the tension in the cable and <math>a</math> is the acceleration of the packet.
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The acceleration is in the opposite direction to the motion.This means mathematically the acceleration is negative. <math></math>
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The acceleration is in the opposite direction to the motion.This means mathematically the acceleration is negative, <math>a=-0 \textrm{.}1\text{ m}{{\text{s}}^{\text{-2}}}</math>
Applying Newton's second law
Applying Newton's second law

Current revision

Image:10.1.gif

Here \displaystyle T is the tension in the cable and \displaystyle a is the acceleration of the packet.

The acceleration is in the opposite direction to the motion.This means mathematically the acceleration is negative, \displaystyle a=-0 \textrm{.}1\text{ m}{{\text{s}}^{\text{-2}}}

Applying Newton's second law

\displaystyle \begin{align} & \uparrow :\ \text{Resultant}\ \text{Force}=T-300\times 9 \textrm{.}81= ma = 300\times (-0 \textrm{.}1) \\ & \\ & T=-30+2943\approx 2910\ \text{N} \\ \end{align}