A fixed-end beam AB supports a uniform lead of intensity e- 61.8 Ib/ft acting over part of the span. Assume that El- 300 kip-ft. (Solve by the method of superposition. Assume the +rdirection is to the right. the +y-direction is upward, and the positive direction for moments is counterclocksrise. Unless othervise stated, use the statics sign convention.) (a) Calculate the reactions at A and B. (Enter your forces in kips and your moments in kip-ft.) kips kips kip-ft kip-ft (b) Find the maximum displacement (in inches) and its location (in feet). (Enter the magnitude of the displacement. Assume x0 at A.) in. ft (e) Calculate the reactions at A and B if the distributed load is applied from A to B. (Enter your forces in kips and your moments in kip-ft.) A.. kips kips kip-ft kip-ft
A fixed-end beam AB supports a uniform lead of intensity e- 61.8 Ib/ft acting over part of the span. Assume that El- 300 kip-ft. (Solve by the method of superposition. Assume the +rdirection is to the right. the +y-direction is upward, and the positive direction for moments is counterclocksrise. Unless othervise stated, use the statics sign convention.) (a) Calculate the reactions at A and B. (Enter your forces in kips and your moments in kip-ft.) kips kips kip-ft kip-ft (b) Find the maximum displacement (in inches) and its location (in feet). (Enter the magnitude of the displacement. Assume x0 at A.) in. ft (e) Calculate the reactions at A and B if the distributed load is applied from A to B. (Enter your forces in kips and your moments in kip-ft.) A.. kips kips kip-ft kip-ft
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Question
![A fixed-end beam AB supports a uniform load of intensity g = 61.8 Ib/ft acting over part of the span. Assume that EI = 300 kip-ft. (Solve by the method of superposition. Assume the +x-direction is to the right, the +y-direction is upward, and the positive direction for moments is counterclockwise. Unless otherwise stated, use the
statics sign convention.)
L= 15 ft
(a) Calculate the reactions at A and B. (Enter your forces in kips and your moments in kip-ft.)
A, =
kips
B, =
kips
MA =
kip-ft
MR =
| kip-ft
(b) Find the maximum displacement (in inches) and its location (in feet). (Enter the magnitude of the displacement. Assume x = 0 at A.)
ômay =
in.
ft
(c) Calculate the reactions at A and B if the distributed load is applied from A to B. (Enter your forces in kips and your moments in kip-ft.)
A, =
kips
kips
By
MA =
kip-ft
kip-ft](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Faba15356-1468-445e-87c0-5a6533970061%2F8e77e7ac-9466-47c9-bd8e-233b3bc3cebd%2Fjvy0pyy_processed.png&w=3840&q=75)
Transcribed Image Text:A fixed-end beam AB supports a uniform load of intensity g = 61.8 Ib/ft acting over part of the span. Assume that EI = 300 kip-ft. (Solve by the method of superposition. Assume the +x-direction is to the right, the +y-direction is upward, and the positive direction for moments is counterclockwise. Unless otherwise stated, use the
statics sign convention.)
L= 15 ft
(a) Calculate the reactions at A and B. (Enter your forces in kips and your moments in kip-ft.)
A, =
kips
B, =
kips
MA =
kip-ft
MR =
| kip-ft
(b) Find the maximum displacement (in inches) and its location (in feet). (Enter the magnitude of the displacement. Assume x = 0 at A.)
ômay =
in.
ft
(c) Calculate the reactions at A and B if the distributed load is applied from A to B. (Enter your forces in kips and your moments in kip-ft.)
A, =
kips
kips
By
MA =
kip-ft
kip-ft
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