(a)-Determine the natural frequency of vibration and mode shape corresponding to first and last mode of vibration for the shear building shown in following figure. N=2 ms=(IN) ksec/in kç= (200N) k/in mi (2N) ksec²/in k= (400N) k/in m= (3N) ksec/in kj= (600N) k/in my (4N) ksee-/in k= (800N) k/in m₁= (5N) ksee /in
(a)-Determine the natural frequency of vibration and mode shape corresponding to first and last mode of vibration for the shear building shown in following figure. N=2 ms=(IN) ksec/in kç= (200N) k/in mi (2N) ksec²/in k= (400N) k/in m= (3N) ksec/in kj= (600N) k/in my (4N) ksee-/in k= (800N) k/in m₁= (5N) ksee /in
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![Question 6
(a)-Determine the natural frequency of vibration and mode shape corresponding to first and last
mode of vibration for the shear building shown in following figure. N=2
ms=(IN) ksec/in
kç= (200N) k/in
m₁= (2N) ksec²/in
k= (400N) k/in
ms=(3N) ksec/in
kj= (600N) k/in
m₂= (4N) ksec²/in
k₂= (800N) k/in
m₁= (5N) ksec²/in
k₁= (1000N) k/in](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F042004e2-8505-474e-8e38-7718f017203e%2Ff60bf7a4-e1ee-4818-b1c6-72224cf3afe5%2Fim7wtom_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Question 6
(a)-Determine the natural frequency of vibration and mode shape corresponding to first and last
mode of vibration for the shear building shown in following figure. N=2
ms=(IN) ksec/in
kç= (200N) k/in
m₁= (2N) ksec²/in
k= (400N) k/in
ms=(3N) ksec/in
kj= (600N) k/in
m₂= (4N) ksec²/in
k₂= (800N) k/in
m₁= (5N) ksec²/in
k₁= (1000N) k/in
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