Asked by ben
It is known that if m <= f(x) <= M for a <= x <= b, then the following property of integrals is true.
m(b-a) <= int_a^b f(x)dx <= M(b-a)
Use this property to estimate the value of the given integral.
? <= int_0^3 3/(1+x^2)dx 2 <= ?
solve for the ?
m(b-a) <= int_a^b f(x)dx <= M(b-a)
Use this property to estimate the value of the given integral.
? <= int_0^3 3/(1+x^2)dx 2 <= ?
solve for the ?
Answers
Answered by
Damon
? <= int_0^3 3/(1+x^2)dx 2 <= ?
I do not know what that last 2 is about
I assume you mean integral from 0 to 3 of
3 dx /(1+x^2)
well if x were 0 the whole way we would have a bigger result
3(3-0) = 9
and if x were 3 the whole way we would have a small result
3 (3/10 - 0) = .9
I do not know what that last 2 is about
I assume you mean integral from 0 to 3 of
3 dx /(1+x^2)
well if x were 0 the whole way we would have a bigger result
3(3-0) = 9
and if x were 3 the whole way we would have a small result
3 (3/10 - 0) = .9
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