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What does the f in john kenndy stand for?
Fitzgerald
The F in John F kenedys middle name stand for?
JFK's middle name is Fitzgerald :)
What does John F. Kennedy stand for?
John Fitzgerald Kennedy the 35th president of the United States of America.
What is an inhomogeneous differential equation?
It is one which has a function that does not contain the dependent variable. For example, (dy/dx) + y = f(x) is inhomogeneous but (dy/dx) + y = 0 is not. ( f(x) is a function of the independent variable)
What does 5 F F stand for?
Five for Fighting. That's John Andrasik, the musician. Yeah, him. A link is provided to the Wikipedia post.
What is f'?
The 6th letter of the English alphabet or a failing grade in school.
What is leibniz notation?
The notation of the derivative of a function f, as d(f(x)/dx or dy/dx where y=f(x) is known as the Leibnitz notation. Some books say that it is not the ratio of dy and dx, which is in fact, truly speaking, not true. The quantities dy and dx are known as the differential of y and differential of x, and their ratio in that order represents the derivative function wherever it exists. So, this notation is extremely flexible.
What is instantaneous field of view?
The instantaneous field of view is the solid angle subtended by a single pixel of the imaging system. In remote sensing, one can use small angle approximations so that ifov = dx / f * dy / f. dx and dy are the physical dimensions of the pixel.
When was F.W. Leslie born?
Leslie jusin ramirez was born in los angeles California in 16 December 1997
What is the derivative of -x-y?
If y is a function of x, that is y=f(x), then the derivative of x-y is 1-y' or 1-dy/dx (where y' or dy/dx is the differential coefficient of y with respect to x).
What equations describs a hyperbola?
Ax2 - By2 + Cx + Dy + Exy + F = 0 with A and B having opposite signs
How do you calculate the ratio of a differential?
To calculate the ratio of a differential, you typically express the differentials of two related quantities, such as ( dy ) and ( dx ), in the form of a fraction: ( \frac{dy}{dx} ). This ratio represents the rate of change of one variable with respect to another. In the context of a function ( y = f(x) ), this ratio can also be interpreted as the derivative ( f'(x) ) at a specific point. If you have specific values for ( dy ) and ( dx ), simply divide them to find the ratio.
