Question Simplify the expression 48b1−1152b Evaluate 1÷48b−24Rewrite the expression 48b1−24Reduce fractions to a common denominator 48b1−48b24×48bWrite all numerators above the common denominator 48b1−24×48bSolution 48b1−1152b Show Solution Find the excluded values b=0 Evaluate 1÷(48b)−24To find the excluded values,set the denominators equal to 0 48b=0Solution b=0 Show Solution Find the roots b=11521Alternative Form b≈0.000868 Evaluate 1÷(48b)−24To find the roots of the expression,set the expression equal to 0 1÷(48b)−24=0Find the domain 1÷(48b)−24=0,b=0Calculate 1÷(48b)−24=0Multiply the terms 1÷48b−24=0Rewrite the expression 48b1−24=0Subtract the terms More Steps Simplify 48b1−24Reduce fractions to a common denominator 48b1−48b24×48bWrite all numerators above the common denominator 48b1−24×48bMultiply the terms 48b1−1152b 48b1−1152b=0Cross multiply 1−1152b=48b×0Simplify the equation 1−1152b=0Move the constant to the right side −1152b=0−1Removing 0 doesn't change the value,so remove it from the expression −1152b=−1Change the signs on both sides of the equation 1152b=1Divide both sides 11521152b=11521Divide the numbers b=11521Check if the solution is in the defined range b=11521,b=0Solution b=11521Alternative Form b≈0.000868 Show Solution