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STATIC & KINEMATIC
INDETERMINACY
NAME-SARASWATI MAHATO
UNIVERSITY ROLL NO-35001320006
DEPARTMENT-CIVIL ENGINEERING
SEMESTER-5TH
YEAR-3RD
SUBJECT-STURUCTURAL ANALYSIS
SUBJECT CODE-CE(PC)503
DEFINITION:
AIM OF FINDING THE DEGREE OF
INDETERMINACY IN STRUCTURE:
We Find The Degree Of Indeterminacy To
Check Whether The Structure Is Stable Or
Unstable .There No Use Of Constructing
Any Structure If It Is Stable
Statically indeterminate structures are structures that cannot be analyzed
using statics, or equations of equilibrium only; they require other material
properties. The degree of indeterminacy is the number of unknown reactions
minus the number of equations of equilibrium.
TYPES OF THE DEGREE OF INDETERMINACY
1.The degree of static indeterminacy (Ds)
2.The degree of kinematic indeterminacy(Dk)
 The Total indeterminacy of structure is given by the sum of the degree of static
indeterminacy and kinematic indeterminacy.
STATIC INDETERMINACY:
When the static equilibrium equations are
insufficient for determining the internal forces
and reactions on that structure.
 Types of static indeterminacy (Ds)
1.Internal static indeterminacy
2.External total indeterminacy
 The total static indeterminacy is given by the sum of external static indeterminacy
(DSe) and internal static indeterminacy (DSi)
 Kinematic Indeterminacy:
It is defined as the number of non-zero joints
displacement of the structure. It is also called
the Degree of freedom.
 Where,
 R= no. of unknown reaction
 r=3 + (additional equation due to
internal thing if any)
 no. of available equation
 M= no. of member
 J= no. of joints
 C= no. of closed loop
 According to the above chart, we are going to
calculate the degree of indeterminacy of beam,
frame, and truss.
 For each structure, there are the different formula
of static and kinematic indeterminacy.
EXAMPLE
1) Find the degree of Kinematic indeterminacy and
Static indeterminacy of the structure as shown in the
figure.
S0LUTION:
We have,
Ds = DSe + DSi [ Let equation——(1)]
By formula,
DSe = (R-3) – (M’-1)
Since there is internal hinge,
We add M’ ( Number of member.)
So, DSe = (5-3) – (2-1)
Again, DSi = 0 For Beam
DS = 1+0 From equation —-(1)
=1
and DK = 4
Hence,
Degree of Kinematic indeterminacy(DK) = 4
and Degree of Static indeterminacy(DS) = 1
THANK YOU

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35001320006, Saraswati Mahato,CE .pdf

  • 1. STATIC & KINEMATIC INDETERMINACY NAME-SARASWATI MAHATO UNIVERSITY ROLL NO-35001320006 DEPARTMENT-CIVIL ENGINEERING SEMESTER-5TH YEAR-3RD SUBJECT-STURUCTURAL ANALYSIS SUBJECT CODE-CE(PC)503
  • 2. DEFINITION: AIM OF FINDING THE DEGREE OF INDETERMINACY IN STRUCTURE: We Find The Degree Of Indeterminacy To Check Whether The Structure Is Stable Or Unstable .There No Use Of Constructing Any Structure If It Is Stable Statically indeterminate structures are structures that cannot be analyzed using statics, or equations of equilibrium only; they require other material properties. The degree of indeterminacy is the number of unknown reactions minus the number of equations of equilibrium.
  • 3. TYPES OF THE DEGREE OF INDETERMINACY 1.The degree of static indeterminacy (Ds) 2.The degree of kinematic indeterminacy(Dk)  The Total indeterminacy of structure is given by the sum of the degree of static indeterminacy and kinematic indeterminacy. STATIC INDETERMINACY: When the static equilibrium equations are insufficient for determining the internal forces and reactions on that structure.
  • 4.  Types of static indeterminacy (Ds) 1.Internal static indeterminacy 2.External total indeterminacy  The total static indeterminacy is given by the sum of external static indeterminacy (DSe) and internal static indeterminacy (DSi)  Kinematic Indeterminacy: It is defined as the number of non-zero joints displacement of the structure. It is also called the Degree of freedom.
  • 5.  Where,  R= no. of unknown reaction  r=3 + (additional equation due to internal thing if any)  no. of available equation  M= no. of member  J= no. of joints  C= no. of closed loop  According to the above chart, we are going to calculate the degree of indeterminacy of beam, frame, and truss.  For each structure, there are the different formula of static and kinematic indeterminacy.
  • 6. EXAMPLE 1) Find the degree of Kinematic indeterminacy and Static indeterminacy of the structure as shown in the figure. S0LUTION: We have, Ds = DSe + DSi [ Let equation——(1)] By formula, DSe = (R-3) – (M’-1) Since there is internal hinge, We add M’ ( Number of member.) So, DSe = (5-3) – (2-1) Again, DSi = 0 For Beam DS = 1+0 From equation —-(1) =1 and DK = 4 Hence, Degree of Kinematic indeterminacy(DK) = 4 and Degree of Static indeterminacy(DS) = 1