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Applications of diffrentiability
in real life
APPLICATIONS IN AEROSPACE ENGINEERING
While launching rockets, a force that
pushes the rocket upwards is required and
that force is called thrust. Thrust is
obtained by finding the derivative of
momentum. In other words thrust is
termed as rate of change of momentum.
APPLICATIONS IN CHEMISTRY
In chemistry, when two reactants react it is very
important to study the rate at which the reaction is
taking place. In such cases, derivatives are used in
finding the rate of change in concentration of
reactants or products per unit time.
APPLICATIONS IN MEDICINE
Doctors use derivatives to find the rate of growth
of tumors. Doctors use the derivatives with
respect to time to find progression or degeneration
of a tumor.
APPLICATIONS IN STATISTICS
In statistics, differentiation is employed for
finding the probability density functions of
random variables and calculating rates of
change.
APPLICATIONS IN PHYSICS
Diffrentiability is crucial in modeling the
motion of objects . For instance , it’s used
to calculate velocities and accelerations
in kinematics , as well as in the analysis
of electric and magnetic fields in
electromagnetism.

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applications of diffrentiability in real life.pptx

  • 2. APPLICATIONS IN AEROSPACE ENGINEERING While launching rockets, a force that pushes the rocket upwards is required and that force is called thrust. Thrust is obtained by finding the derivative of momentum. In other words thrust is termed as rate of change of momentum.
  • 3. APPLICATIONS IN CHEMISTRY In chemistry, when two reactants react it is very important to study the rate at which the reaction is taking place. In such cases, derivatives are used in finding the rate of change in concentration of reactants or products per unit time.
  • 4. APPLICATIONS IN MEDICINE Doctors use derivatives to find the rate of growth of tumors. Doctors use the derivatives with respect to time to find progression or degeneration of a tumor.
  • 5. APPLICATIONS IN STATISTICS In statistics, differentiation is employed for finding the probability density functions of random variables and calculating rates of change.
  • 6. APPLICATIONS IN PHYSICS Diffrentiability is crucial in modeling the motion of objects . For instance , it’s used to calculate velocities and accelerations in kinematics , as well as in the analysis of electric and magnetic fields in electromagnetism.