log₂ 6 - log₂ y 

log₂ y - log₂ 6 

2log 6 + 2log y

log₂ 6 - y

True

False

1

0

9

10

$\log_b\left(x\cdot y\right)=\log_bx\ +\log_by$

$\log_b\left(\frac{x}{y}\right)\ =\ \log_bx\ -\log_by$

$\log_b\ x^n\ =n\log_bx$

$\log_b\left(x\cdot y\right)\ =\log_bx\ +\log_by$

$\log_b\left(\frac{x}{y}\right)\ =\ \log_bx\ -\ \log_by$

$\log_bx^n=n\log_bx$

$\log_bx^n=n\log_bx$

$\log_b\left(\frac{x}{y}\right)=\log_bx\ -\log_by$

$\log_b\ \left(x\cdot y\right)=\log_bx\ +\ \log_by$

 $\log4\ +\log5$  

 $\log\ 20$  

 $\log4\ -\log5$  

10

0

1

-1

log₃36

log₃81

log₃(1/3)

log₃(-18)

v^a = n

n^a = v

vⁿ = a

aⁿ = v

Trees

Quadratics

Square

Exponential

log 6 - log y

log y - log 6

log 6 + log y

log 6 - y

log(3)

log(16)

4log(2)

-log(32)

log_bx-log_by

log_bx+log_by

log_bx*log_by

log_bx/log_by

nlog_bx

(log_bx)ⁿ

xⁿlog_bx

log_b(xⁿ)

log_x 25 = 2

log_x 2 = 25

log₂ 25 = x

log₂₅ 2 = x

x

1

0