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A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 kg as a single degree of freedom system as shown in the figure. If the flexural stiffness of beam is 4π2kN/m , its natural frequency of vibration (in Hz, in integer) in the flexural mode will be : 
    Correct answer is '10'. Can you explain this answer?
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    A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 ...
    Given :  
    Total lumped mass, m = 10 kg
    We know that, frequency 
    Where, k = Flexural stiffness and m = Total lumped mass 
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    A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 kg as a single degree of freedom system as shown in the figure. If the flexural stiffness of beam is 4π2kN/m , its natural frequency of vibration (in Hz, in integer) in the flexural mode will be :Correct answer is '10'. Can you explain this answer?
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    A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 kg as a single degree of freedom system as shown in the figure. If the flexural stiffness of beam is 4π2kN/m , its natural frequency of vibration (in Hz, in integer) in the flexural mode will be :Correct answer is '10'. Can you explain this answer? for Civil Engineering (CE) 2024 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared according to the Civil Engineering (CE) exam syllabus. Information about A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 kg as a single degree of freedom system as shown in the figure. If the flexural stiffness of beam is 4π2kN/m , its natural frequency of vibration (in Hz, in integer) in the flexural mode will be :Correct answer is '10'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A prismatic fixed-fixed beam, modelled with a total lumped mass of 10 kg as a single degree of freedom system as shown in the figure. If the flexural stiffness of beam is 4π2kN/m , its natural frequency of vibration (in Hz, in integer) in the flexural mode will be :Correct answer is '10'. Can you explain this answer?.
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