The situation is very fluid and circumstances could change. We are trying our best to make reasonable plans. If the situation changes, the plans may have to be adjusted. We are hoping January will go as smoothly as November did.
These answers apply to this course only. This page will change as more questions are asked.
Final Mark (%) = Max Of | |||||
Test 1(%) x 0.2 | + | November/January Exam(%) x 0.56 | + | Mini Semester Exam(%) x 0.24 | |
Test 1(%) x 0 | + | November/January Exam(%) x 0.70 | + | Mini Semester Exam(%) x 0.30 |
Individual marks: | Test 1 95%, Nov Ex 45%, Mini Ex 25% | |||
Combined exam mark: | 45% x 0.7 + 25% x 0.3 | = 39% (below subminimum) | ||
Pre-final mark: | 95% x 0.2 + 45% x 0.56 + 25% x 0.24 | = 50.2% | ||
Final mark: | = 49% (fail since subminimum not reached) |
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- Use trig to get the *horizontal* distances between the CG, B and M. - At B, the table is tangent to the spherical surface, and the normal reaction is perpendicular to the table. - The normal to a tangent (to a sphere or circle) is .....? .......... radial. (Used quite commonly.) - Are the 3 forces concurrent or parallel? - Use moments to get M. |
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- Above diag is for front wheel drive vehicle. - Friction on driving wheel is tractive force, and it's forward. Friction (rolling resistance) on free wheel is very small (negligible) & backwards. - Acceleration is obviously parallel to the slope & forward. - Add distances to above diags. - Moments about B on left diag = moments about B on right diag. Remember to include both components of the weight. This should give NA, which contains a. - [ Moments about A on left = moments about A on right. This should give NB (not essential). ] - For max accel, friction at driving wheels (= tractive force) is max. - Resolve parallel on left = resolve parallel on right. Solve for accel a. |
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- For bird as far right as possible, rod about to slide down at B, up at A, so frictions forces are in directions shown. - Add bird's weight. - Where is the concurrent point? - Let rod have length s (= 1 m) and let bird be distance x from A. - Figure out the angles at A & B. - Use trig to get x. - For bird as far left as possible, reverse directions of friction forces & repeat process. - The two x values give the required range. |