an=arn- 1 n(t)=noe- rt isolate the log both explicit natural log y/x sinA/a=sinB/b=sinC/c explicit, change of base formula sigma notation 45° 3x2+2x+4 y or output even an=a+d(n- 1) piece- wise n(t)=noert, 1/x they flip arithmetic ClogaA 180/ π start and finish y horizontal line test 2 IV loga(A/B) (0,-1) 180° geometric y- y1=m(x- x1) reciprocal identities logaA+logaB, 1/y 3 x triangles 1 3π/4 pH=- log[H+] 1unit x/y partial sums 16 recursive x or input π/180 y=f- 1(x) an inverse an=arn- 1 n(t)=noe- rt isolate the log both explicit natural log y/x sinA/a=sinB/b=sinC/c explicit, change of base formula sigma notation 45° 3x2+2x+4 y or output even an=a+d(n- 1) piece- wise n(t)=noert, 1/x they flip arithmetic ClogaA 180/ π start and finish y horizontal line test 2 IV loga(A/B) (0,-1) 180° geometric y- y1=m(x- x1) reciprocal identities logaA+logaB, 1/y 3 x triangles 1 3π/4 pH=- log[H+] 1unit x/y partial sums 16 recursive x or input π/180 y=f- 1(x) an inverse
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an=arn-1
n(t)=noe-rt
isolate the log
both explicit
natural log
y/x
sinA/a=sinB/b=sinC/c
explicit,
change of base formula
sigma notation
45°
3x2+2x+4
y or output
even
an=a+d(n-1)
piece-wise
n(t)=noert,
1/x
they flip
arithmetic
ClogaA
180/π
start and finish
y
horizontal line test
2
IV
loga(A/B)
(0,-1)
180°
geometric
y-y1=m(x-x1)
reciprocal identities
logaA+logaB,
1/y
3
x
triangles
1
3π/4
pH=-log[H+]
1unit
x/y
partial sums
16
recursive
x or input
π/180
y=f-1(x)
an inverse