- #1
mnf
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integrate:
∫01∫01 abs(x-y) dydx
∫01∫01 abs(x-y) dydx
mnf said:integrate:
∫01∫01 abs(x-y) dydx
If you honestly do not know what the absolute value of a number is, which is what you appear to be saying, you have no hope of doing this problem. Talk to your teacher about it!mnf said:integrate:
∫01∫01 abs(x-y) dydx
"Abs(x-y) dydx" is a mathematical expression that represents the absolute value of the difference between two variables, x and y, multiplied by the derivative of y with respect to x. It is often used in calculus to find the maximum or minimum value of a function.
To calculate "Abs(x-y) dydx", you first need to find the derivative of y with respect to x. Then, substitute the values of x and y into the expression for the absolute value of the difference between the two variables. Finally, multiply the result by the derivative of y with respect to x.
"Abs(x-y) dydx" is significant in calculus because it can help find the maximum or minimum value of a function. It is also used in optimization problems and to find the rate of change of a function.
No, "Abs(x-y) dydx" cannot be negative. The absolute value of a number is always positive, so this expression will always result in a positive value.
"Abs(x-y) dydx" is related to slope in that it represents the change in y over the change in x, or the rate of change of a function. It is also used to find the slope of a tangent line to a curve at a specific point.