B58 The end X of a uniform éylindricalrod XY is clamped in a fixed horizontal position. The free end Y is depressed under the action of the weight of the rod by a small amount d. The rod projects a distance /from the point of clamping X. The depression d is found to 'be directly proportional to the ratio g/A where'g is the acceleration due to gravity and A the cross- sectional area of the rod. Also, d depends on / and the density p and the Young modulus E of the material of the rod. Use the method of dimensious to determine how d might depend on l, p and E. How would you show experimentally the way in which d varies with the length and radius of the rod? (0 & C*)
B58 The end X of a uniform éylindricalrod XY is clamped in a fixed horizontal position. The free end Y is depressed under the action of the weight of the rod by a small amount d. The rod projects a distance /from the point of clamping X. The depression d is found to 'be directly proportional to the ratio g/A where'g is the acceleration due to gravity and A the cross- sectional area of the rod. Also, d depends on / and the density p and the Young modulus E of the material of the rod. Use the method of dimensious to determine how d might depend on l, p and E. How would you show experimentally the way in which d varies with the length and radius of the rod? (0 & C*)
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Transcribed Image Text:B58 The end X of a uniform éylindrical.rod XY is
clamped in a fixed. horizontal position. The
free end Y is depressed under the action of the
weight of the rod by a small amount d. The rod
projects a distance /from the point of clamping
X. The depression d is found to be directly
proportional to the ratio g/A where'g is the
acceieration due to gravity and A the cross-
sectional area of the rod. Also, d depends on /
and the density p and the Young modulus E of
the material of the rod. Use the method of
dimensions to determine how d might depend
on l, p and E.
How would you show experimentally the way
in which d varies with the length and radius of
[0 & C*)
the rod?
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