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What is the acceleration of a car that moves at a steady velocity of 100 kmh for 100 seconds Explain your answer and state why this question is an exercise in careful reading as well as in physics?
Acceleration = 0 because the car is moving at a STEADY velocity. It is neither speeding up, nor slowing down.
How are equations different from inequalities?
Equations are statements that state two expressions are equal, while inequalities are statements that state two expressions are not equal, meaning one is greater or less than the other. The graph of the solution set of an equation is a line or a curve, while the graph of the solution set of an inequality is a region at one side of the boundary line or curve obtained by supposing that the inequality was an equation.
What does perserverance mean?
steady persistence in a course of action, a purpose, a state, etc., esp. in spite of difficulties, obstacles, or discouragement. 2. Theology. continuance in a state of grace to the end, leading to eternal salvation
What does an overview of a math module contain?
A quick outline of the module. Topics to by taught/ but no explainations, examples,etc. Example... It may state that students will be learning how to solve quadatic equations by graphing, factoring, completing the square, and using the quadratic formula.
How do you solve complex cases of quadratic equations?
If the discriminant - the part under the radical sign in the quadratic formula - is negative, then the result is complex, it is as simple as that. You can't convert a complex number to a real number. If a particular problem requires only real-number solutions, then - if the formula gives complex numbers - you can state that there is no solution.
What has the author Vincent Edward O'Neill written?
Vincent Edward O'Neill has written: 'The final value method of approximating the solution to non-linear differential equations which are constant in the steady state'
What has the author Everard M Williams written?
Everard M. Williams has written: 'Application of Kirchhoff's laws to steady-state D.C. circuits' 'Transmission circuits' -- subject(s): Electric circuits 'Solutions of ordinary linear differential equations with constant coefficients (OLDECC)' -- subject(s): Differential equations, Numerical solutions, Programmed instruction
Difference between steady state and transient analysis?
In steady state analysis, you assume anything that changes with time is 0. ie: d*rho/dt = 0. In transient, you keep all your d/dt terms. Steady state simplification is a handy tool to make many differential equations solvable, by reducing their "dimension", as x-direction, y-direction, z-direction, and time are each dimensions.
What is a property of muscle whereby a steady or constant state of partial contraction is maintained in a muscle?
Muscle Tone
Advanced engineering mathematics by erwin kreyszig 9th edition solution?
A book to introduce engineering and physics students to areas of math that seem to be most important in relation to practical problems. Book was first published in 1962 - so it is a bit out of date - and has had several reprints. Erwin Kreyszig (Jan 6, 1922 - December 12, 2008) was Professor of at Ohio State University, later moved to Carleton University in Ottawa). The book covers: Ordinary Differential Equations; Ordinary Linear Differential Equations; Power Series Solutions of Diff. Equations; Laplace Transform; Vector Analysis; Line and Surface Integrals; Systems of Linear Equations; Fourier Series and Integrals; Partial Differential Equations; Complex analytic Functions; Conformal Mapping; Complex Integrals; and so on. A very useful book when I did my engineering, though it must be out of date now. GSC
Steady state gain of the system?
Steady state gain,
What is steady state?
steady state is a condition when the temperature neither increases nor decreases.....
Steady state flow process?
what is steady state flow process in fluid dynamics
What is shape factor in heat transfer?
A shape factor is a way for engineers to estimate the heat transfer in an idealized situation, usually between two temperature potentials. The temperature potentials don't change in time, so it is assumed steady state. There is no internal variation in each temperature potential. This is useful when the problem is a second order partial differential equation, and the engineer is under a time constraint.
How long has the universe existed going by the Steady State Theory?
The steady-state theory is obsolete - it is now known that the Universe does change over time (the Steady-State Theory states that it doesn't). According to the Steady-State Theory, the Universe has no beginning and no end.
How does red-shift support the steady state theory?
Red shift does not support the steady state theory.
What is this steady condition called?
In physiology, a steady state is called homeostasis.
