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y = c
y’ = 0
y = xn
y’ = nxn-1
y = √x
y’ = 1 / (2√x)
y = 1 / x
y’ = -1 / x2
y = ex
y’ = ex
y = ax
y’ = axln(a)
y = ln(x)
y’ =1 / x
y = loga(x)
y’ = 1 / xln(a)
y = sin(x)
y’ = cos(x)
y = cos(x)
y’ = -sin(x)
y = tan(x)
y’ = sec2(x)
y = cot(x)
y’ = -csc2(x)
y = sec(x)
y’ = sec(x)tan(x)
y = csc(x)
y’ = -csc(x)cot(x)
y = sin-1
y’ = 1 / √(1 - x2)
y = cos-1
y’ = -1 / √(1 - x2)
y = tan-1
y’ = 1 / (1 + x2)
y = csc-1
y’ = -1 / (lxl √(x2 - 1))
y = sec-1
y’ = 1 / (lxl √(x2 - 1))
y = cot-1
y’ = -1 / (1 + x2)