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13.31 (calcpi2.py) Here's another way of approximating PI, using the Leibniz/Madhura formula Pi/4 1 1/31/5 1/7 Notice how the signs alternate between+ and - for

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13.31 (calcpi2.py) Here's another way of approximating PI, using the Leibniz/Madhura formula Pi/4 1 1/31/5 1/7 Notice how the signs alternate between+ and - for each term of this series. Write a program which reads an int well the error: the absolute value of its difference with math.pi. e above approximation of Pi by summing the first numTerms of this series. Then print out the calculated value of Pi as I lint: use a loop for count in range(numrerms) : , with a loop body that does sign =-sign, and 1) for count-0,1,2.. . Accumulate the sum of these terms, using the accumulator pattern, then calculate its error. I13-41 (http4 6.py) Do Exercise 6 at the end of Chapter 4 in your HTT online book. Hint: you can draw a polygon with n sides by repeating the following n times: move forward the length of a side, then turn left 360. Study the chapter examples to see how o set the color of each side, as well as how to fill your polygon with a given color. You can find all legal colors for setting on the Turtle Colors link next to this handout on Canvas, as well as here: https:/www.tcl.tk/man/tels.S/TkCmd colors.htm

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