Solve 21p 8p = 26p^33

Evaluate

21 p \times 8 p = 26 p^{3} \times 3

Multiply

More Steps

168 p^{2} = 26 p^{3} \times 3

Multiply the terms

168 p^{2} = 78 p^{3}

Add or subtract both sides

168 p^{2} - 78 p^{3} = 0

Factor the expression

6 p^{2} (28 - 13 p) = 0

Divide both sides

p^{2} (28 - 13 p) = 0

Separate the equation into 2 possible cases

p^{2} = 0 28 - 13 p = 0

The only way a power can be 0 is when the base equals 0

p = 0 28 - 13 p = 0

Solve the equation

More Steps

p = 0 p = \frac{28}{13}

Solution

p_{1} = 0, p_{2} = \frac{28}{13}

Alternative Form

p_{1} = 0, p_{2} = 2. \dot{1} 5384 \dot{6}

Solve the equation