How are you going to plot the integrals?

[AhmedCode99]

If $\mathrm{F(x) =}\int_a^b \mathrm{f(x)}\mathrm{d}x$, how can you numerically obtain $F(x)$?

[AhmedCode99]

My idea is to calculate the integral from $a$ to $a + \epsilon$, where $\epsilon$ is a small number. Then keep repeating till I reach the upper bound $b$.

[AhmedCode99]

My first point is integral from $a$ to $a+\epsilon$ My second point is integral from $a$ to $a+2\epsilon$ My $n^{th}$ point is integral from $a$ to $a+n\epsilon$

[tirthbha]

@AhmedCode99 Plots are not for the integral, but for the functions. Just to be sure that functions are well defined or not within the given intervals.

[AhmedCode99]

@tirthbha you are wrong. Read the readme file on the main repo carefully

[tirthbha]

@AhmedCode99 The intention is to get rid from the zero divisor, right?

[AhmedCode99]

Task 1: Use the four integral algorithms (Simpson, adaptive trapezoid, trapezoid) to create a Jupyter notebook that imports the functions from calculus.py and use them to calculate and plot the integral of:

[tirthbha]

Task 1: Use the four integral algorithms (Simpson, adaptive trapezoid, trapezoid) to create a Jupyter notebook that imports the functions from calculus.py and use them to calculate and plot the integral of:

[AhmedCode99]

@tirthbha we are both right, Dr. Tim said we can do any

[tirthbha]

@AhmedCode99 Great!