All HSPT Math Resources
Example Questions
Example Question #121 : Algebra
"Seven divided into the sum of a number and three" can be written as which algebraic expression?
"A number" can be represented by the variable .
"The sum of a number and three" is the result of an addition and can be represented as
"Seven divided into" this expression is the expression divided by seven, so this expression can be represented as
.
Example Question #122 : Algebra
Take the following equation and arrange it into a simplified, slope-intercept form:
The first step is to get by itself and it is also helpful to do away with negative values. When manipulating an equation perform the opposite algebraic operation to keep the equivalency of the equation true.
So you must add both and to each side resulting in
.
The final step is dividing both sides by which gives you an answer of
.
Example Question #124 : Ssat Middle Level Quantitative (Math)
Simplify:
Begin by distributing the to its entire group:
Next, group the like terms:
Finally, combine the like terms:
Example Question #12 : Write And Interpret Simple Expressions That Record Calculations: Ccss.Math.Content.5.Oa.A.2
Select the equation that reflects the phrase below.
Find the sum of and and then divide
When you are asked to find the sum that means we are going to add. Because the phrase says "then divide" we need to put the addition problem in parentheses because of our order of operations. Then we can divide.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #91 : Operations & Algebraic Thinking
Select the equation that reflects the phrase below.
Divide the product of and by
When you are asked to find the product that means we are going to multiply. Because we are multiplying and dividing in this question, we do not need to use parentheses because with multiplication and division you work the problem out from left to right. So first we have the multiplication problem, then we divide.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #93 : Operations & Algebraic Thinking
Select the equation that reflects the phrase below.
Divide by the quotient of divided by
Quotient means the answer to a division problem. Because we want to divide by the answer of we need to put that in parentheses so that it's done first.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #1332 : Hspt Mathematics
Select the equation that reflects the phrase below.
Add and and then multiply by the sum
Because we are multiplying by the sum, which is the answer to an addition problem, we first need to add so we need to put the addition problem in parentheses, then we can do the multiplication.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #1333 : Hspt Mathematics
Select the equation that reflects the phrase below.
divided by the difference between and
Because we are dividing by the difference, or answer, from the subtraction problem, we first need to subtract. In order for the subtraction problem to go first, we need to put that in parentheses.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #11 : Write And Interpret Simple Expressions That Record Calculations: Ccss.Math.Content.5.Oa.A.2
Select the equation that reflects the phrase below.
Find more than and then find less than the sum.
The phrase "more than" means to add. Because we are adding and subtracting in this question, we do not need to use parentheses because with addition and subtraction you work the problem out from left to right. So first we have the addition problem, then we subtract.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.
Example Question #1336 : Hspt Mathematics
Select the equation that reflects the phrase below.
Find less than the product of and
The phrase "less than the product" means that we are going to subtract from the answer of our multiplication problem. Because of our order of operations, multiplication will come beore subtraction so we do not need to use parentheses.
Remember, order of operations is PEMDAS= parentheses, exponents, multiplication/division, addition/subtraction.