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Show that if $c > 0,$ then the integral of 1$/ x$ from $a c$ to $b c(0 < a < b)$ is the same as the integral of 1$/ x$ from $a$ to $b .$
Calculus 1 / AB
Calculus 2 / BC
Chapter 1
Integration
Section 6
Integrals Involving Exponential and Logarithmic Functions
Integrals
Integration Techniques
Campbell University
Oregon State University
Harvey Mudd College
University of Michigan - Ann Arbor
Lectures
01:11
In mathematics, integratio…
06:55
In grammar, determiners ar…
00:47
Show that if $c>0,$ the…
04:18
If $0<c<d$, then fin…
04:09
Show that$$\int_{a…
05:08
Show that$$\int_{a}^{b…
03:12
Show that if $ a > -1 $…
05:19
Show that $$\int_{a}^{b} \…
02:37
Prove that $$\int x b^{x} …
02:08
Show that if $f$ is inte…
02:12
Show that $\int_{a}^{b} \f…
06:33
Prove that $ \displaystyle…
okay. We know that affects equals one over X and we need to prove that from from the bounds of C t A to C B one over x t X equals the bounds of a to B one over x t x Therefore, we can let x equal C t d x equal C d t. We know that if axe equal c A t equals a and X equal cb therefore t equals b Okay, This means that we're looking out from the bounds of a to B. We went over c t C D t, which is equivalent to from the bounds of a to B won over t d t.
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