What’s Your Angle?
A mathcomic for Sophia Woods’ #mathober theme “angle.” I always wished we learned more trig values than the standard table/unit circle.
I guess +c is the detective for the comic now, 2nd appearance after the maximum.
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What’s Your Angle?
A mathcomic for Sophia Woods’ #mathober theme “angle.” I always wished we learned more trig values than the standard table/unit circle.
I guess +c is the detective for the comic now, 2nd appearance after the maximum.

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
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headcanoning myself as gay
28. Integration of 1 / (x^5 + 1)
28. Integration of 1 / (x^5 + 1)
Question. (a) By using partial fractions, show that where (b) Hence, or otherwise, show that where (c) Hence, or otherwise, show that Solution. (a) (1) Factorisation of the denominator For the second factor, we seem to have two options: The first line gives while the second line yields Since the second line gives two complex conjugate roots, we select the first one and…
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27. Integration of 1 / (x^4 + 1)
27. Integration of 1 / (x^4 + 1)
Question. (a) By using partial fractions, show that (b) Hence, or otherwise, show that (c) Hence, or otherwise, show that Solution. (a) (1) Factorisation of the denominator: Can think of two possibilities: For real values of , we have to choose the first line with (the second line gives complex values for ): i.e. (2) Partial fractions Solving four simultaneous equations gives Finally, (b)…
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35. Integration of 1/(x^3+1)
35. Integration of 1/(x^3+1)
Question. (a) By using partial fractions, show that (b) Hence, or otherwise, show that (c) Hence, or otherwise, show that (a) (1) Factorisation of the denominator (2) By partial fractions, By the method of substitution (can equally use the method of equating the coefficients) which gives Hence, (b) Integration For the last part, we use the following substitution: which gives Finally, we…
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5. Differentiation - Inverse trigonometric functions
5. Differentiation – Inverse trigonometric functions
Question. Find for:(a) (b) Solution. (a) For , we have We re-express the equation By implicit differentiation, (b) For , we have We re-express the equation By chain rule,
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Arcotangente principal de un número complejo
The Lingual Anti-Derivative :P #craton
Grove ;) #shield