All ISEE Middle Level Math Resources
Example Questions
Example Question #381 : Fractions
Simplify:
We can first find a common denominator for the expression in the numerator, which is . This gives us:
Example Question #382 : Fractions
Which of the following is the reciprocal of ?
First, rewrite this as an improper fraction:
The reciprocal of an improper fraction can be found by switching its numerator and denominator, retaining the negative sign, so the reciprocal is .
Example Question #383 : Fractions
Which of the following is the reciprocal of 2.8?
First, rewrite this as an improper fraction:
The reciprocal of an improper fraction can be found by switching its numerator and denominator, so the reciprocal is .
Example Question #384 : Fractions
Solve:
Example Question #385 : Fractions
Which of the following is the reciprocal of 31.25?
Rewrite 31.25 as a fraction:
Exchange the positions of the numerator and the denominator to get . Now divide 4 by 125:
Example Question #386 : Fractions
Solve:
Example Question #21 : How To Divide Fractions
Change division to multiplication by flipping the second fraction. Then, simplify and perform the multiplication.
The answer is 1.
Example Question #21 : How To Divide Fractions
First convert each fraction into an improper fraction.
Then flip the second fraction, reduce and multiply:
The answer is .
Example Question #22 : How To Divide Fractions
Divide:
The first step in dividing fractions is to make the second fraction a reciprocal (flip it) and then rewrite the problem as a multiplication problem: .
You can cross-reduce so that the problem now becomes . Then, mulitply straight across so that your answer is .
Example Question #21 : How To Divide Fractions
What is the below expression equal to?
When one fraction is being divided by another, the latter fraction must be inverted. The numerators are then multiplied by each other, and the denominators are also multiplied by each other.