All HSPT Math Resources
Example Questions
Example Question #331 : Concepts
When dividing fractions, first find the reciprocal of the second fraction. Flip it so it becomes .
Then, multiply both fractions together to get .
Convert that into a mixed number and you get
Example Question #144 : Fractions
Simplify the expression.
Start with the terms in parentheses, using the order of operations. Find the least common denominator.
Add the fractions in parentheses.
Multiply the fractions and simplify.
Example Question #332 : Concepts
Express the product in simplest form:
Rewrite the mixed fractions as improper fractions, cross-cancel, and multiply across:
Example Question #333 : Concepts
Evaluate:
By order of operations, multiply first:
Multiply 32 by 15, and position the decimal point so that two digits are right of it:
Now add this product to 5.96:
Append a zero to the 4.8, and align the decimal points:
Example Question #334 : Concepts
Evaluate:
By order of operations, multiply first:
Multiply 14 by 16, and position the decimal point so that two digits are right of it:
Now add this product to 6.5:
Append a zero to the 6.5, and align the decimal points:
Example Question #335 : Concepts
When multiplying a fraction, simply multiply straight across - numerator times numerator, denominator times denominator. When you do that, you should get this answer:
Do not forget to reduce. 3 and 30 can both be evenly divided by 3, which would give you as your answer.
Example Question #1003 : Numbers And Operations
Multiply:
First, multiply the numbers, ignoring the decimal points:
Since the two factors in the original product have three digits to the right of the decimal points between them, position the decimal point in the product such that three digits are at its right. The result, therefore, is
Example Question #6 : How To Multiply Fractions
Multiply:
First, remove the decimal points, multiplying as follows:
Between them, the two factors have five digits to the right of their decimal points, so position the decimal point in the product so that there are five digits to the right. This will require placing a zero in front as a placeholder, so the final result is
Example Question #336 : Concepts
Find .
To find the product of two fractions, multiply the numerators together and then multiply the denominators together.
, which can be reduced to .
Example Question #337 : Concepts
Find .
To find the product of two fractions, multiply the numerators together and then multiply the denominators together.