Standard definite integrals
Find the value of definite integral (5- x2) with the limits 0 to 3
Solution:
Given definite integral function is, (5 - x2) dx.
Separate the given function then we get,
(5 - x2) dx =
5 dx -
x2 dx.
=5 dx -
x2 dx.
= -
We know the definite integral f(x) dx = F(b) - F(a).So, Substitute upper and lower limits.
= [5(3)] - [5(0)] - [ 33 - 03]
= 15 - 0 - [ 27 - 0]
= 15 - 9
= 6
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