Question Simplify the expression Solution 608p−3519712 Evaluate p÷608−743−5046Rewrite the expression 608p−743−5046Subtract the numbers 608p−5789Reduce fractions to a common denominator 608p−6085789×608Write all numerators above the common denominator 608p−5789×608Solution 608p−3519712 Show Solution Find the roots Find the roots of the algebra expression p=3519712 Evaluate p÷608−743−5046To find the roots of the expression,set the expression equal to 0 p÷608−743−5046=0Rewrite the expression 608p−743−5046=0Subtract the terms More Steps Simplify 608p−743Reduce fractions to a common denominator 608p−608743×608Write all numerators above the common denominator 608p−743×608Multiply the numbers 608p−451744 608p−451744−5046=0Subtract the terms More Steps Simplify 608p−451744−5046Reduce fractions to a common denominator 608p−451744−6085046×608Write all numerators above the common denominator 608p−451744−5046×608Multiply the numbers 608p−451744−3067968Subtract the numbers 608p−3519712 608p−3519712=0Simplify p−3519712=0Move the constant to the right side p=0+3519712Solution p=3519712 Show Solution