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The relationship dp/dx = dτ/dy is valid for
- a)irrotational flow
- b)nonuniform flow
- c)uniform flow
- d)unsteady flow
Correct answer is option 'C'. Can you explain this answer?
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The relationship dp/dx = dτ/dy is valid fora)irrotational flowb)no...
is valid for a steady uniform laminar flow.Most Upvoted Answer
The relationship dp/dx = dτ/dy is valid fora)irrotational flowb)no...
Y/dx in calculus represents the derivative of the function p(x) with respect to x, which gives the rate of change of p(x) with respect to x. Similarly, dy/dx represents the derivative of the function y(x) with respect to x, which gives the rate of change of y(x) with respect to x.
When dp/dx = dy/dx, it means that the rates of change of the two functions are equal at any given point x. This can occur in many situations, such as when the functions p(x) and y(x) are related to each other in some way, or when they have similar shapes or behaviors.
For example, if p(x) represents the position of an object at time x and y(x) represents the velocity of the object at time x, then dp/dx = dy/dx would mean that the object's position and velocity are changing at the same rate at any given time. This could occur if the object is moving with a constant velocity, or if its position and velocity are related by a simple equation such as p(x) = y(x)t, where t is time.
Overall, the relationship dp/dx = dy/dx is important in calculus and many other areas of mathematics and science, as it allows us to understand the relationships between different functions and their rates of change.
When dp/dx = dy/dx, it means that the rates of change of the two functions are equal at any given point x. This can occur in many situations, such as when the functions p(x) and y(x) are related to each other in some way, or when they have similar shapes or behaviors.
For example, if p(x) represents the position of an object at time x and y(x) represents the velocity of the object at time x, then dp/dx = dy/dx would mean that the object's position and velocity are changing at the same rate at any given time. This could occur if the object is moving with a constant velocity, or if its position and velocity are related by a simple equation such as p(x) = y(x)t, where t is time.
Overall, the relationship dp/dx = dy/dx is important in calculus and many other areas of mathematics and science, as it allows us to understand the relationships between different functions and their rates of change.
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The relationship dp/dx = dτ/dy is valid fora)irrotational flowb)no...
C
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The relationship dp/dx = dτ/dy is valid fora)irrotational flowb)nonuniform flowc)uniform flowd)unsteady flowCorrect answer is option 'C'. Can you explain this answer?
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