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Popular >

t(n)=2t(n/2)+n^4

Solution

t (n) = 2 t (\frac{n}{2}) + n^{4}

Solution

True for all t; 0 = n^{4}

Solution steps

t (n) = 2 t (\frac{n}{2}) + n^{4}

Remove parentheses:

(a) = a

t (n) = 2 t \frac{n}{2} + n^{4}

2 t \frac{n}{2} = n t

t (n) = n t + n^{4}

Expand

t (n) : n t

n t = n t + n^{4}

Move

n t

to the left side

0 = n^{4}

Both sides are equal

True for all t; 0 = n^{4}

Graph

Popular Examples

5 a^{5} - x = 25 a x - 2

solvefor x,f-1(3)=2 x/5-1 solve for

x, f - 1 (3) = 2 \frac{x}{5} - 1

solvefor u,-3a-2c+3u=6 solve for

u, - 3 a - 2 c + 3 u = 6

((x+1))/2-6+((1-x))/5 = 7/10

\frac{( x + 1 )}{2} - 6 + \frac{( 1 - x )}{5} = \frac{7}{10}

solvefor x,4y+9x=295 solve for

x, 4 y + 9 x = 295

Frequently Asked Questions (FAQ)

What is the answer to t(n)=2t(n/2)+n^4 ?
The answer to t(n)=2t(n/2)+n^4 is True for all t;\quad 0=n^4