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Mathematics
Mathematics
Problem
If
F
F
F
is an antiderivative of a continuous function
f
f
f
on
[
a
,
b
]
[a,b]
[
a
,
b
]
, then
∫
a
b
f
(
x
)
d
x
\int_{a}^{b} f(x)\,dx
∫
a
b
f
(
x
)
d
x
is equal to a)
(
b
−
a
)
F
′
(
a
)
(b-a)\,F'(a)
(
b
−
a
)
F
′
(
a
)
b)
F
(
a
)
−
F
(
b
)
F(a)-F(b)
F
(
a
)
−
F
(
b
)
c)
F
(
b
)
−
F
(
a
)
F(b)-F(a)
F
(
b
)
−
F
(
a
)
d)
F
(
b
)
−
F
(
a
)
2
\dfrac{F(b)-F(a)}{2}
2
F
(
b
)
−
F
(
a
)
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