Question Simplify the expression 433p−3225p2 Evaluate 433p−215p2×15Solution 433p−3225p2 Show Solution Factor the expression p(433−3225p) Evaluate 433p−215p2×15Multiply the terms 433p−3225p2Rewrite the expression p×433−p×3225pSolution p(433−3225p) Show Solution Find the roots p1=0,p2=3225433Alternative Form p1=0,p2≈0.134264 Evaluate 433p−215p2×15To find the roots of the expression,set the expression equal to 0 433p−215p2×15=0Multiply the terms 433p−3225p2=0Factor the expression More Steps Evaluate 433p−3225p2Rewrite the expression p×433−p×3225pFactor out p from the expression p(433−3225p) p(433−3225p)=0When the product of factors equals 0,at least one factor is 0 p=0433−3225p=0Solve the equation for p More Steps Evaluate 433−3225p=0Move the constant to the right-hand side and change its sign −3225p=0−433Removing 0 doesn't change the value,so remove it from the expression −3225p=−433Change the signs on both sides of the equation 3225p=433Divide both sides 32253225p=3225433Divide the numbers p=3225433 p=0p=3225433Solution p1=0,p2=3225433Alternative Form p1=0,p2≈0.134264 Show Solution