Are you familiar with the mathematical rule, which wants that when all other variables are held constant, then the partial derivative rules for dealing with coefficients, simple powers of variables, constants, and sums/difference of function remain the same, and are used to determine the function of the slope for each independent variable? This more or less, sums up derivatives and multivariable functions. Take our quiz to see how much you really known about them.
It is that it approaches "100" along any line through the origin.
It is that it approaches "1" along any line through the origin.
It is that it approaches "0" along any line through the origin.
It is that it approaches "-1" along any line through the origin.
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It has a limit of 0.5
It has a limit of 1
It is negative
It is positive
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F(x) is constant.
F(x) is continuous.
F(x) is curved.
F(x) discontinous
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It is a derivative with respect to 2 variables, with all other variable held constant.
It is a derivative with respect to 1 variable, with all other variable equal to 0.
It is a derivative with respect to 1 variable, with all other variable held constant.
It is a derivative with respect to 1 variable, with 1 variable held constant.
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To the concept of the integral to function of a distinctive number of variables.
To the concept of the integral to function of certain variables.
To the concept of the integral to function of any number of variables.
To the concept of the integral to function of any number equal to 0.
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It says that a line integral through a gradient field can be evaluated by evaluating the original scalar field at the endpoints of the curve.
It says that a line integral through a gradient field can be evaluated by evaluating the original scalar field at the endpoints of the function.
It says that a line integral through a gradient field can be evaluated by evaluating the original scalar field at the endpoints of the equation.
It says that a line integral through a gradient field can be evaluated by evaluating the original scalar field at the endpoints of the shape.
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The surface integration of the curl of a vector field over a surface Σ in Euclidena three-space to the line integral of the vector field over its curve.
The surface integration of the curl of a vector field over a surface Σ in Euclidena three-space to the line integral of the vector field over its origin.
The surface integration of the curl of a vector field over a surface Σ in Euclidena three-space to the line integral of the vector field over its axis.
The surface integration of the curl of a vector field over a surface Σ in Euclidena three-space to the line integral of the vector field over its boundary.
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It is known as the 3rd integrand of both sides in the integral in terms of P and Q.
It is known as the 3rd formula of both sides in the integral in terms of P, Q, and R.
It is known as the 3rd integral of both sides in the integral in terms of P, Q, and R.
It is known as the 3rd integrand of both sides in the integral in terms of P, Q, and R.
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Gauss Theorem
Ostrogradsky-Gauss theorem
Gaul theorem
Ostro-Gauss theorem
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The one that gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by C.
The one that gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by B.
The one that gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by X.
The one that gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by A.
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