What is the answer to roots colog_{3}(5+log_{3}(5)) ?

The answer to roots colog_{3}(5+log_{3}(5)) is o=0

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roots colog_{3}(5+log_{3}(5))

roots

co lo g_{3} (5 + lo g_{3} (5))

o = 0

Solution steps

co lo g_{3} (5 + lo g_{3} (5))

The roots are the intercepts with the x-axis

(y = 0)

co lo g_{3} (5 + lo g_{3} (5)) = 0

Using the Zero Factor Principle:

ab = 0

then

a = 0

b = 0

o = 0

6 p m + 4 p n - 3 m q - 2 n q

x^{'} 2 - 36

[R u N_{(5)} (H_{(2)} O)] C l_{(2)}

4 t^{2} + (- t) - 2

3 ab - 4 c - b + 12 a c

What is the answer to roots colog_{3}(5+log_{3}(5)) ?
The answer to roots colog_{3}(5+log_{3}(5)) is o=0