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A 2 digit number is equal to the sum of the product of its digits & the sum of its digits.
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1st/2 way: Expand e^sin(x) by Maclaurin's Theorem
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If P and Q are statements, then write the negation of P Q using only the connectives ∧ and ¬
Alternate way: derivative If y=e^(a arc sin(x)), prove that (1-x^2)y2-xy1=a^2y
2nd way: exp integral ∫e^(1/x)/x^2 dx
Pope Saint Pius X
2nd way: trig integral ∫ tan^4(x) sec^2(x) dx
derivative If y=(a+bx)e^(-nx), prove that y2+2ny1+n^2y=0
2nd way: exp integral ∫2^(5x) 3^(-x) dx
2nd way: trig integral ∫(1-cos(x))(1+cos(x))/cos^2(x) dx