- #1
ozgunozgur
- 27
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I am trying to solve these questions for hours :/
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Ah sorry. My third question is true? And second is a bit problem.MarkFL said:Yes, I agree with your finding of a minimum at \((2,-1)\). It is a global minimum. For the second problem, isn't the integrand:
\(\displaystyle e^{y^8}\) ?
Isn't it gamma function for 8y?MarkFL said:Yes, I agree with your finding of a minimum at \((2,-1)\). It is a global minimum. For the second problem, isn't the integrand:
\(\displaystyle e^{y^8}\) ?
Calculus 2. Please text me steps for my homework. :/ I have no time.MarkFL said:What course is this for?
Here's what W|A gives for #2:
https://www.wolframalpha.com/input/...+"DoubleIntegral",+"rangestart2"}+->"sqrt(x)"
I'm not skilled in this part. Please help continue.Klaas van Aarsen said:Questions 1 and 3 are fairly straight forward applications of multivariable Calculus with elementary functions.
So I think question 2 must also be such a straight forward application.
Looks to me as if the question should read:
$$\int_0^1 \int_{\sqrt x}^1 \exp(y^3)\,dy\,dx=\,?$$
That is, with power $3$, and with the variables of integration swapped.
Now we can solve it by swapping the order of integration, which is likely intended. And yes, a graph may help.
Please show an attempt to swap the order of integration.ozgunozgur said:I'm not skilled in this part. Please help continue.
Klaas van Aarsen said:Please show an attempt to swap the order of integration.
Or otherwise give us a clue in some detail where you are stuck.
You should have an example in your textbook that shows how it is done.
If you can't find such an example, you might take a look at this example.
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