equations of mötion för of the two masses. Make sure you use the coordinat stem given in the figure in the introduction. Use notation so that's it's clear which object you're examining, for exar Il ag the acceleration of the glider and a, the acceleration of the hanging weight. The acceleration of the glider and the hanging mass are related since they are connected by a string. The relevant relationshi Gz = -ahy . The reason for the minus sign is that when the glider accelerations in the +x direction, the hanging mass ccelerates in the -y direction. Jsing this fact, and combining the two equations you wrote in the previous part, solve for the acceleration of the glider in ter of the masses M, , mg and other known constants. TIE iaigti alltitialtɔ uuwTIwalu, causing liit giluti +y mc +x Surface is frictionless Pulley is massless and frictionless
equations of mötion för of the two masses. Make sure you use the coordinat stem given in the figure in the introduction. Use notation so that's it's clear which object you're examining, for exar Il ag the acceleration of the glider and a, the acceleration of the hanging weight. The acceleration of the glider and the hanging mass are related since they are connected by a string. The relevant relationshi Gz = -ahy . The reason for the minus sign is that when the glider accelerations in the +x direction, the hanging mass ccelerates in the -y direction. Jsing this fact, and combining the two equations you wrote in the previous part, solve for the acceleration of the glider in ter of the masses M, , mg and other known constants. TIE iaigti alltitialtɔ uuwTIwalu, causing liit giluti +y mc +x Surface is frictionless Pulley is massless and frictionless
Transcribed Image Text:Use Newton's Second law to write equations of motion for each of the two masses. Make sure you use the coordinate
system given in the figure in the introduction. Use notation so that's it's clear which object you're examining, for example
call ag the acceleration of the glider and an the acceleration of the hanging weight.
The acceleration of the glider and the hanging mass are related since they are connected by a string. The relevant relationship is
aGz = -ahy - The reason for the minus sign is that when the glider accelerations in the +x direction, the hanging mass
accelerates in the -y direction.
Using this fact, and combining the two equations you wrote in the previous part, solve for the acceleration of the glider in terms
of the masses m, , mG , and other known constants.
TIE Tiaigti alltitialtɔ uuWIIwaiu, lauding liit giluti lu
+x
Surface is frictionless
Pulley is massless and frictionless
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