What is the answer to (p*28)/(318)=(203*34)/(308) ?

The answer to (p*28)/(318)=(203*34)/(308) is p= 78387/308

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(p28)/(318)=(20334)/(308)

\frac{p \cdot 28}{318} = \frac{203 \cdot 34}{308}

p = \frac{78387}{308}

Solution steps

\frac{p \cdot 28}{318} = \frac{203 \cdot 34}{308}

Multiply the numbers:

203 \cdot 34 = 6902

\frac{p \cdot 28}{318} = \frac{6902}{308}

Cancel the common factor:

14

\frac{p \cdot 28}{318} = \frac{493}{22}

Multiply both sides by

318

28 p = \frac{78387}{11}

Divide both sides by

28

p = \frac{78387}{308}

x, 7 x + 3 y = 1

1.2 (x - 2) = 2 - x

x, \frac{x}{3} - \frac{y}{6} = \frac{- 2}{3}

\frac{1}{20} (0 + 5)^{5} + C = 0

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

What is the answer to (p*28)/(318)=(203*34)/(308) ?
The answer to (p*28)/(318)=(203*34)/(308) is p= 78387/308
Solve for p: (p*28)/(318)=(203*34)/(308)
The solution is p= 78387/308