integration of e to the power x^2
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x2 = 25, so x = 5 x = 5 or x = −5
(x−5)2 = x2 − 25 = (x−5)(x−5) = x2 − 10x + 25
√(x2+y2) = x + y √(x2+y2) is as far as we can go
x2x4 = x8 = x6 (add exponents)
(x2)4 = x6 = x8 (multiply exponents)
2x-1 = 1/(2x) = 2/x
−52 = 25 = −25 (do exponent before minus)
(−5)2 = −25 = +25 (do brackets before exponent)
5½ = 1/52 = √5
log(a+b) = log(a) + log(b) log(a+b) is as far as we can go
x(a/b) = xa/xb = xa/b
x−(5+a) = x−5+a = x−5−a
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