This theory can be summed up as the theorem that links the concept of differentiating a function with the concept of integrating a function. In other words, the theorem shows that these 2 operations are fundamentally inverses of one another. Take our quiz to practice your knowledge about calculus and see how well you are doing.
That the changes in a quantity over time adds up to the net change in quantity
That the sum of infinitesimal changes in a quantity over time adds up to the net change in quantity
That the addition in quantity over a small period of time adds up to the net change in quantity
That a given function f(x) adds up to the net change in quantity
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Fusion
Integration
Logarithm
Cumulus
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The position function
The logarithm function
Optics
Cosinus
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Dx=dt
Dx=v(t)dt
Dt=v(x)dx
Dt=vx
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2
3
4
5
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Anti derivatives
The derivative of an anti derivative
Function f(x)
Function lnx
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Definite integrals
The relationship between anti derivatives and definite integrals
Anti derivatives
Function f(x)
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The continuity on the whole interval
The continuity on the function
The continuity on the window of solutions
The limits of the whole interval
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The Newton-Leibniz axiom
The Pythagoras axiom
The Newton-Leibniz function
The Newton-Leibniz theorem
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It states that for a given planar arc between 2 endpoints, there is at least 1 point at which the tangent to the arc is parallel to the secant through its axe
It states that for a given set of endpoints, there is at least 1 point at which the tangent to the arc is parallel to the secant through its endpoints
It states that for a given planar arc between 2 endpoints, there is at least 1 point at which the tangent to the arc is parallel to the secant through its endpoints
It states that for a given planar arc between 2 endpoints, there are at least 3 points at which the tangent to the arc is parallel to the secant through its endpoints
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