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OpenStudy (nathanjhw):
Suppose f(x) is a continuous function. Then a function F(x) such that F'(x) = f(x) is called:
11 years ago
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OpenStudy (nathanjhw):
the indefinite integral of f.
the antiderivative of f.
an antiderivative of f.
a definite integral of f.
All of the above
11 years ago
OpenStudy (nathanjhw):
@SithsAndGiggles
11 years ago
OpenStudy (nathanjhw):
@perl
11 years ago
OpenStudy (nathanjhw):
@e.mccormick
11 years ago
OpenStudy (nathanjhw):
@dan815
11 years ago
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OpenStudy (nathanjhw):
@TheSmartOne
11 years ago
OpenStudy (nathanjhw):
@ybarrap
11 years ago
OpenStudy (nathanjhw):
So then the answer would be a definite integral of f
11 years ago
OpenStudy (nathanjhw):
@perl
11 years ago
OpenStudy (perl):
a definite integral is not quite the same thing as an antiderivative
11 years ago
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OpenStudy (nathanjhw):
Oh sorry I see you said can, not cannot.
11 years ago
OpenStudy (perl):
definite integral:
$$
\Large \int_{a}^{b}f(x) ~ dx
$$
indefinite integral
$$
\Large \int f(x) ~ dx
$$
11 years ago
OpenStudy (perl):
In calculus an antiderivative of a function f(x) is a differentiable function F(x) whose derivative is equal to the original function f(x). This can be stated mathematically as F '(x) = f(x)
11 years ago
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