ChatGPT for Google Colab

Jayne Jacobs2023年7月17日

★★★★★5

You did it, but I knew you would! I keep thinking that by now I should be able to type Latex into a Jupyter notebook and a computer should be able to solve the equation if I state what the variables are. Then it occured to me that you are such a calculator . for example if I give you this problem $\mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) + \mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) = 2\mathbb{P}\left(Z\leq - 2.175\right)$ you can tell me the value of $\mathbb{P} It seems like you have a probability-related problem involving the standard normal distribution, and you want to find the value of $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$, where $z$ is a standard normal random variable and $Z$ is another standard normal random variable. Let's solve this step by step: Step 1: Calculate the probability value for the left-hand side of the equation. We need to calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$. Step 2: Calculate the probability value for the right-hand side of the equation. We need to find $2\mathbb{P}(Z \leq - 2.175)$. Step 3: Compare the results of Step 1 and Step 2. Let's proceed with the calculations: Step 1: To calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$, we need to find the cumulative probability for the standard normal distribution. Using a calculator or a statistical software, we find that $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) \approx 0.003139$. Step 2: Next, we calculate $2\mathbb{P}(Z \leq - 2.175)$. Again, using a calculator or a statistical software, we find that $2\mathbb{P}(Z \leq - 2.175) \approx 0.03025$. Step 3: Finally, we compare the values from Step 1 and Step 2: $0.003139 + 0.003139 \approx 0.006278$ (rounded to 6 decimal places) The value $0.006278$ does not equal $0.03025$, which means the equation $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$ is not valid. If there's anything else you'd like to know or if you have additional questions, feel free to ask!

Shashank Badgujar2023年6月26日

★★★★★5

Amazing !!!

Ani Verzivolli2023年5月18日

★★★★★5

Writting code in google colab just became easy. Much more useful built-in as to ask chat and copy paste from a page to another

Yura Pylypchuk2023年5月16日

★★★★★5

LOVE IT!

Messian2023年4月30日

★★★★★5

nice job

Ali Farki2023年4月29日

★★★★★5

Amazing

Mordecai Brian2023年4月27日

★★★★★5

Awesome...just awesome

Shashank Badgujar2023年4月25日

★★★★★5

Amazing extension .!! Error solving made easy :)

Shumin Zheng2023年4月7日

★★★★★5

This tool is great, you don't have to leave Colab (except for the first time in a while you need to log in to your ChatGPT account). I also like the built-in prompts for common types of questions you might want to ask, save a bunch of time.

kai algo2023年4月2日

★★★★★5

it would be better if it could only explain selected code, not whole cell. but thanks.