What is the answer to 3t+(2(t-1))/3 =4 ?

The answer to 3t+(2(t-1))/3 =4 is t= 14/11

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3t+(2(t-1))/3 =4

3 t + \frac{2 ( t - 1 )}{3} = 4

t = \frac{14}{11}

Decimal Notation

t = 1.27272 \dots

Solution steps

3 t + \frac{2 ( t - 1 )}{3} = 4

Multiply both sides by

3

9 t + 2 (t - 1) = 12

Expand

2 (t - 1) : 2 t - 2

9 t + 2 t - 2 = 12

Add similar elements:

9 t + 2 t = 11 t

11 t - 2 = 12

Move

2

to the right side

11 t = 14

Divide both sides by

11

t = \frac{14}{11}

(x - 9)^{2} = 4

21 n + 9 n = - 23 - 157

3 < x \leq 5

4 m - 15 p - 5 m p + 12

\frac{1}{2} b + \frac{9}{4} = \frac{7}{4}

What is the answer to 3t+(2(t-1))/3 =4 ?
The answer to 3t+(2(t-1))/3 =4 is t= 14/11
Solve for t: 3t+(2(t-1))/3 =4
The solution is t= 14/11