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A Rectangular Beam, Supported at Its Two Ends, Will Sag S=Cpx4/wh3S = C p x ^ { 4 } / w h ^ { 3 }

Question 17

Multiple Choice

A rectangular beam, supported at its two ends, will sag when subjected to a uniform load.The amount of sag is calculated from the formula: S=Cpx4/wh3S = C p x ^ { 4 } / w h ^ { 3 } , where p is the load (in Newtons per meter) , x is the length between supports (in meters) , w is the width of the beam (in meters) , h is the height of the beam (in meters) , and C is a constant (depending on material and units of measurement used) .Determine S/h\partial S / \partial h for a beam 3 m long, 0.1 m wide, 0.2 m high subjected to a load of 80 N/m.


A) ΔS/h(803,0102) =\Delta S / \partial h_{(803,0102) }= -121,500,000 C.
B)  A rectangular beam, supported at its two ends, will sag when subjected to a uniform load.The amount of sag is calculated from the formula:  S = C p x ^ { 4 } / w h ^ { 3 }  , where p is the load (in Newtons per meter) , x is the length between supports (in meters) , w is the width of the beam (in meters) , h is the height of the beam (in meters) , and C is a constant (depending on material and units of measurement used) .Determine  \partial S / \partial h  for a beam 3 m long, 0.1 m wide, 0.2 m high subjected to a load of 80 N/m. A)   \Delta S / \partial h_{(803,0102) }=  -121,500,000 C. B)    -40,500,000 C. C)    121,500,000 C. D)    40,500,000 C. -40,500,000 C.
C)  A rectangular beam, supported at its two ends, will sag when subjected to a uniform load.The amount of sag is calculated from the formula:  S = C p x ^ { 4 } / w h ^ { 3 }  , where p is the load (in Newtons per meter) , x is the length between supports (in meters) , w is the width of the beam (in meters) , h is the height of the beam (in meters) , and C is a constant (depending on material and units of measurement used) .Determine  \partial S / \partial h  for a beam 3 m long, 0.1 m wide, 0.2 m high subjected to a load of 80 N/m. A)   \Delta S / \partial h_{(803,0102) }=  -121,500,000 C. B)    -40,500,000 C. C)    121,500,000 C. D)    40,500,000 C. 121,500,000 C.
D)  A rectangular beam, supported at its two ends, will sag when subjected to a uniform load.The amount of sag is calculated from the formula:  S = C p x ^ { 4 } / w h ^ { 3 }  , where p is the load (in Newtons per meter) , x is the length between supports (in meters) , w is the width of the beam (in meters) , h is the height of the beam (in meters) , and C is a constant (depending on material and units of measurement used) .Determine  \partial S / \partial h  for a beam 3 m long, 0.1 m wide, 0.2 m high subjected to a load of 80 N/m. A)   \Delta S / \partial h_{(803,0102) }=  -121,500,000 C. B)    -40,500,000 C. C)    121,500,000 C. D)    40,500,000 C. 40,500,000 C.

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