Given that int f(x)dx from x=0 to 9 is 4, find the value of int x f(x^2)dx from x=0 to 3

preview_player
Показать описание
We're finding another integral of an unknown function given some information about a similar integral. If those limits were even slightly different, we wouldn't be able to complete the problem, but this game is rigged in your favor!
  1. Math Problems Solved Craig Faulhaber
  2. u-sub
  3. integral
  4. integrate
  5. find the value
  6. substitution
Рекомендации по теме
Given that int 0:01:28

Given that int f(x)dx from x=0 to 9 is 4, find the value of int x f(x^2)dx from x=0 to 3

Why do integrals 0:04:37

Why do integrals always have a dx?

Proof formula Integral 0:03:38

Proof formula Integral f(x)dx from 0 to a

Integration Theorem ∫(f'(x))/(f(x)) 0:17:44

Integration Theorem ∫(f'(x))/(f(x)) dx=ln⁡f(x)+c with Proof

Inequalities in Definite 0:03:40

Inequalities in Definite Integrals | Level 2| SE#1 |int f(x)dx -(b-a)f(x)| is less than (b-a)^2/2

Integration of the 0:02:23

Integration of the form `(f\'(x)) / f(x) dx`

Integration of the 0:02:09

Integration of the form `(f'(x)) / f(x) dx`

Greatest Integer Integration: 0:04:06

Greatest Integer Integration: Solved example 1 Integrate [x]f'(x)dx from 1 to a

integral | indefinite 2:00:55

integral | indefinite integral | jee Main Jan.9,2020(I)

Evaluate the integral.4f(x) 0:04:39

Evaluate the integral.4f(x) dx−3 where f(x) = 2 if −3 ≤ x ≤ 06 − x2 if 0 x ≤ 4

If `int f(x)dx=F(x),` 0:05:25

If `int f(x)dx=F(x),` then `intx^3f(x^2)dx` is equal to :

Given ∫_-1^1 f(x) 0:00:33

Given ∫_-1^1 f(x) d x=0 and ∫_-1^10 f(x) d x=4, find ı…

`int_(0)^(2a)f(x)dx` is equal 0:03:04

`int_(0)^(2a)f(x)dx` is equal to -

Given that integral 0:01:59

Given that integral 0 to10 f(x) dx=17 and integral 0 to8 f(x) dx=12 find integral 8 to10 f(x) dx

Using Properties of 0:00:33

Using Properties of Definite Integrals Given ∫_-1^1 f(x) d x=0 and ∈…

If `(d)/(dx)f(x)=g(x)`, then 0:01:49

If `(d)/(dx)f(x)=g(x)`, then the value of `int_(a)^(b)f(x)g(x)dx` is -

Logarithmische Integration (int 0:04:59

Logarithmische Integration (int f'(x)/ f(x) dx)

Integration Series ∫(f'(x))/(f(x)) 0:15:38

Integration Series ∫(f'(x))/(f(x)) dx=ln⁡f(x)+c Ratio of Derivative and Function

Proving identity: ∫ 0:07:36

Proving identity: ∫ f(x) dx[a,b] = ∫ f(a+b-x) dx[a,b]

If `f'(x) = 0:08:56

If `f'(x) = f(x)+ int _(0)^(1)f (x)` dx and given `f (0) =1,` then `int f (x) dx` is equal to :

Show that: `int_a^bf(x)dx=int_(a+c)^(b+c)f(x-c)dx` 0:06:05

Show that: `int_a^bf(x)dx=int_(a+c)^(b+c)f(x-c)dx` and hence show that

If f(x) is 0:01:48

If f(x) is continuous and int_(0)^(9)f(x)dx=4, then the value of the integral int_(0)^(3)x.f(x^(...

If int_0^4 f(x) 0:01:40

If int_0^4 f(x) dx = -10 then find int_0^2 f(2x) dx

integral 0 to 0:00:43

integral 0 to pi tan(x) dx = answer, improper integral // imp integral, limit, tangent #Shorts