Integrate numbers log easily

Aug 6th, 2022
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How to Integrate numbers log

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in this video were going to talk about how to integrate functions that turn into natural log functions so lets start with this example what is the anti-derivative of 1 over x dx it turns out that this is equal to the natural log of x plus c the derivative of l and x is one over x so the antiderivative of one over x is l and x now we need to put an absolute value around the x you cant have a negative number inside a natural log function so we need the absolute value there now lets try another problem what is the antiderivative of 7 over x dx what would you say well we can move the constant to the front and we know that the anti-derivative of 1 over x dx is ln x so the answer is going to be 7 lnx plus c and so thats all you need to do for this example heres another example what about the antiderivative of one over x plus five dx what do you think we need to do for this problem well this is equal to the natural log of x plus five plus c now you can prove it using u substitution so

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Mathematically, we can write the formula for the integration of log x, log x dx = xlogx - x + C (OR) ln x dx = xlnx - x + C, where log x or ln x are the natural logarithmic function.
Answer: The answer is 4x + C. Explanation: i) In mathematics, integration maps numbers to functions in a way that describes other concepts such as displacements, areas, volumes, etc.
Integration is the reverse of differentiation. So the integral of 2 can be 2x + 3, 2x + 5, 2x, etc. For this reason, when we integrate, we have to add a constant. So the integral of 2 is 2x + c, where c is a constant.
1:22 2:35 How to Integrate the Natural Log of X - Quick and Simple Method - YouTube YouTube Start of suggested clip End of suggested clip So U is natural log of x. Times V is turns out to be. X. Minus V turns out to be a x. Times D U is 1MoreSo U is natural log of x. Times V is turns out to be. X. Minus V turns out to be a x. Times D U is 1 over X times D X so now you can see one thing this X and X this is gone they reduce each other.
Answer: The integral of the given constant expression 3 dx is equal to 3x + C, where C is an arbitrary constant. Lets understand the solution in detail. Now, we know that the indefinite integral of any constant a is ax + C, where C is an arbitrary constant. Hence, similarly, 3 dx = 3x + C.
Strategy: Use Integration by Parts. ln(x) dx. set. u = ln(x), dv = dx. then we find. du = (1/x) dx, v = x. substitute. ln(x) dx = u dv. and use integration by parts. = uv - v du. substitute u=ln(x), v=x, and du=(1/x)dx.
udvdx dx = uv vdu dx dx. This is the formula known as integration by parts.
0:11 1:49 Differentiation Integration of Logarithmic Functions - YouTube YouTube Start of suggested clip End of suggested clip And the integral of inverted commas the natural log. So differentiation first when we have DDX of lnMoreAnd the integral of inverted commas the natural log. So differentiation first when we have DDX of ln f of X of a function of X inside our log.
What is Integral of 1? The integral of 1 with respect to x is x + C. This is mathematically written as 1 dx = x + C.
The general rule for the integral of natural log is: ln(x)dx = x ln(x) x + C.

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