anonymous
  • anonymous
What is the integral of e^9x
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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jamiebookeater
  • jamiebookeater
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Shayaan_Mustafa
  • Shayaan_Mustafa
I[e^(9x)dx] Replace 9x with u to simplify the integrand. u=9x Find an equation relating the value of dx to du. du=9 dx Since du=9 dx, then dx=(du)/((9)). dx=(du)/(9) Replace the value found for dx so that the integrand is in terms of u. I[,,e^(u)*(1)/(9),u] Simplify the integrand. I[,,(e^(u))/(9),u] The integral of (e^(u))/(9) is (e^(u))/(9). (e^(u))/(9)+C Replace u=9x in the solved integral to find the solution in terms of x. (e^(9x))/(9)+C NOTE: I=Integral
Shayaan_Mustafa
  • Shayaan_Mustafa
after comma. it is du (,u)
anonymous
  • anonymous
I'm kind of confused at the part where you put the integrand in terms of x. Why is there a second u at the end (after the comma)?

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Shayaan_Mustafa
  • Shayaan_Mustafa
where? line no. please.

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