What is the answer to t(n)=3t(n/3)+log_{10}(n) ?

The answer to t(n)=3t(n/3)+log_{10}(n) is True for all t;\quad 0=log_{10}(n)

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t(n)=3t(n/3)+log_{10}(n)

t (n) = 3 t (\frac{n}{3}) + lo g_{10} (n)

True for all t; 0 = lo g_{10} (n)

Solution steps

t (n) = 3 t (\frac{n}{3}) + lo g_{10} (n)

Remove parentheses:

(a) = a

t (n) = 3 t \frac{n}{3} + lo g_{10} (n)

3 t \frac{n}{3} = n t

t (n) = n t + lo g_{10} (n)

Expand

t (n) : n t

n t = n t + lo g_{10} (n)

Move

n t

to the left side

0 = lo g_{10} (n)

Both sides are equal

True for all t; 0 = lo g_{10} (n)

- 2 x - 2 x - 0.2 x = 1 - 0.5 x

\frac{( x - 2 )}{5} + \frac{x}{4} = 2

y, (a + p) \cdot y = q (2 a - q)

11 y + 5 y - 1 = 65 y - 36

p, 2 p + 3 q = 1

What is the answer to t(n)=3t(n/3)+log_{10}(n) ?
The answer to t(n)=3t(n/3)+log_{10}(n) is True for all t;\quad 0=log_{10}(n)