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

The answer to t/(t-4)+3= 4/(t-4) is No Solution

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

\frac{t}{t - 4} + 3 = \frac{4}{t - 4}

No Solution

Solution steps

\frac{t}{t - 4} + 3 = \frac{4}{t - 4}

Multiply both sides by

t - 4

t + 3 (t - 4) = 4

Expand

3 (t - 4) : 3 t - 12

t + 3 t - 12 = 4

Add similar elements:

t + 3 t = 4 t

4 t - 12 = 4

Move

12

to the right side

4 t = 16

Divide both sides by

4

t = 4

Verify Solutions

Find undefined (singularity) points:

t = 4

Since the equation is undefined for:

4

No Solution

x + \frac{6}{x - 3} = \frac{2 x}{x - 3}

\frac{5 x - 2}{x + 1} = 0

\frac{4}{3 x + 12} = 0

\frac{3}{5} = \frac{6}{x}

\frac{2 p + 1}{5 p + 6} = \frac{1}{7}

What is the answer to t/(t-4)+3= 4/(t-4) ?
The answer to t/(t-4)+3= 4/(t-4) is No Solution
Solve for t: t/(t-4)+3= 4/(t-4)
The solution is No Solution