Solve the equations using properties of logs:
a.) 3log[11](x) = 2log[11]8 b.) 2log[5](x) = 3log[5]9

Question

Solve the equations using properties of logs:
a.)  3log[11](x) = 2log[11]8                                                                 b.) 2log[5](x) = 3log[5]9

anonymous · Answer

$$3\log_{11}x =2\log_{11}8,      x^{3}=8^{2} x=4.      2\log_{5}x=3\log_{5}9 x^{2}=9^{3} x=27$$
could you write those question again by equation program in open study?
I'm not sure you meant this

anonymous · Answer

there's comma between $$3\log_{5}9 and x^{2}$$

anonymous · Answer

$$3\log_{11}(x)=2\log_{11}8 $$

anonymous · Answer

$$B.)  2\log_{5}(x)=3\log_{5}9  $$

anonymous · Answer

a)$$\log_{11} (x^3)]=[\log_{11}(8^2) $$
so x^3=8^2
x=8^(2/3)
x=4
b) similarly x^2=9^3
x= 27

anonymous · Answer

log11(x3)]=[log11(82)
or x^3=8^2 x=8^(2/3) or x=4 
another is 
x=27